tag:blogger.com,1999:blog-1602845880101491202024-03-05T19:02:20.002+08:00DESIGNDESIGN tecnology AND ISLAMICSABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.comBlogger155125tag:blogger.com,1999:blog-160284588010149120.post-58227666911673914642022-11-13T13:05:00.008+08:002023-04-10T10:56:31.969+08:00<p> </p><div class="separator" style="clear: both; text-align: center;">UJIAN 1 LUKISKAN BALIK DRWAING DIBAWAH MENGIKUT NO DRAWING DALAM MASA 2 JAM ( 2:15-4:30) HANTAR MELALUI EMAIL <i><b>sabrihussin2007@gmail.com</b></i> SAVE DLM PDF DAN INVENTOR</div><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/a/AVvXsEhzUyLdijLBSnz5Jab12BZaqF9rA489rSWxaDCfoxPQ_4HxIPlH8Vnl-tE_VDJV2HT1kVOS0DfJkcFRYzIsjqO7xhEZFieB1mBFJWJaxbGvFlP-II8EsEuEt57fZBYsUQalmAhVGTamMPYDqgjpOfpAf-x8IMmLEVYJj1EHMLbY6ClAaak8_8KcCy6g" style="margin-left: 1em; margin-right: 1em;"><div class="separator" style="clear: both; text-align: 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/></div><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /></a></div><div class="separator" style="clear: both; text-align: center;">1.DRAWING <span dir="ltr" role="presentation" style="font-family: sans-serif; font-size: calc(var(--scale-factor)*8.00px); left: 10.08%; top: 20.98%; transform: scaleX(1.05055);">13DAD21F1013</span><div class="separator" style="clear: both; text-align: center;"></div><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/a/AVvXsEjBbyMFGi9leZYEJAnFfh7MShx-j5XT1yllUjhs9QZdRwib3Kg7PpAwSxz9OAaYsDtg98Rjg1uWWXExwZvvIRR4Bp_w3YS5Mlq-JCnl0oNYcMInfr07DHWXX_j7CqOY_MPR1cKkENbNOWWyazJrkbDZl3VPftzoRSee8NLdNtY7kzNoTiJE77CHJzMb" style="margin-left: 1em; margin-right: 1em;"><img alt="" data-original-height="445" data-original-width="430" height="240" src="https://blogger.googleusercontent.com/img/a/AVvXsEjBbyMFGi9leZYEJAnFfh7MShx-j5XT1yllUjhs9QZdRwib3Kg7PpAwSxz9OAaYsDtg98Rjg1uWWXExwZvvIRR4Bp_w3YS5Mlq-JCnl0oNYcMInfr07DHWXX_j7CqOY_MPR1cKkENbNOWWyazJrkbDZl3VPftzoRSee8NLdNtY7kzNoTiJE77CHJzMb" width="232" /></a></div><div class="separator" style="clear: both; text-align: center;"> </div><div class="separator" style="clear: both; text-align: center;">2.DRAWING <span dir="ltr" role="presentation" style="font-family: sans-serif; font-size: calc(var(--scale-factor)*8.00px); left: 10.08%; top: 22.52%; transform: scaleX(1.05055);">13DAD21F1025</span><span dir="ltr" role="presentation" style="font-family: sans-serif; font-size: calc(var(--scale-factor)*8.00px); left: 19.72%; top: 22.52%;"> </span></div><div class="separator" style="clear: both; text-align: center;"><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/a/AVvXsEhTTxWE9GD-Zi9DqoPsze_uQIBxsI5luDLZm40XUx1YZZKlw7LNIyFcmg2qDfcenN7LoC3t4d_DtXtgv8s7Vfet3-oPTRQO9eJC9O0iopv_osy1K017l1COCT2wJE6YKlZwfnqRSyAvGvVImJMEnFbtl6Q6g6dZ53gIdLMFAwEoxoxcxjZw3sfltkxO" style="margin-left: 1em; margin-right: 1em;"><img alt="" data-original-height="369" data-original-width="388" height="240" src="https://blogger.googleusercontent.com/img/a/AVvXsEhTTxWE9GD-Zi9DqoPsze_uQIBxsI5luDLZm40XUx1YZZKlw7LNIyFcmg2qDfcenN7LoC3t4d_DtXtgv8s7Vfet3-oPTRQO9eJC9O0iopv_osy1K017l1COCT2wJE6YKlZwfnqRSyAvGvVImJMEnFbtl6Q6g6dZ53gIdLMFAwEoxoxcxjZw3sfltkxO" width="252" /></a></div><div class="separator" style="clear: both; text-align: center;"> </div><div class="separator" style="clear: both; text-align: center;">3.DRAWING <span dir="ltr" role="presentation" style="font-family: sans-serif; font-size: calc(var(--scale-factor)*8.00px); left: 10.08%; top: 24.06%; transform: scaleX(1.05055);">13DAD21F1043</span><span dir="ltr" role="presentation" style="font-family: sans-serif; font-size: calc(var(--scale-factor)*8.00px); left: 19.72%; top: 24.06%;"> </span></div><div class="separator" style="clear: both; text-align: center;"><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/a/AVvXsEiUTfxE7Ek7uKq5Tr6JHWm21VSJnIRUBXhpAtqh4qJQa_NnmoaojHP3gUNjhjMBRh8RRZX-vH0LeuwBtPkQ0g-oVUBB2iACQKc1852j_Aj6cw0087lNF-7RP35XSnnPleZlkJIbrSWx3JVKmk2y-qIurrKZ5xM_g5vbJHTRGC94lsCJvjmYlpAColuw" style="margin-left: 1em; margin-right: 1em;"><img alt="" data-original-height="355" data-original-width="355" height="240" src="https://blogger.googleusercontent.com/img/a/AVvXsEiUTfxE7Ek7uKq5Tr6JHWm21VSJnIRUBXhpAtqh4qJQa_NnmoaojHP3gUNjhjMBRh8RRZX-vH0LeuwBtPkQ0g-oVUBB2iACQKc1852j_Aj6cw0087lNF-7RP35XSnnPleZlkJIbrSWx3JVKmk2y-qIurrKZ5xM_g5vbJHTRGC94lsCJvjmYlpAColuw" width="240" /></a></div><div class="separator" style="clear: both; text-align: center;"> </div><div class="separator" style="clear: both; text-align: center;">4.DRAWING <span dir="ltr" role="presentation" style="font-family: sans-serif; font-size: calc(var(--scale-factor)*8.00px); left: 10.08%; top: 25.61%; transform: scaleX(1.05055);">13DAD21F1047</span></div><div class="separator" style="clear: both; text-align: center;"><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/a/AVvXsEg-56AMmhJoOzYP3XxP7gFgYlDbzMV6boeI3JKZQHOL9P1mLMlLnH82YQNtuxkRhmr0wJRjZ_3NNmN8_wsXswPToijRSH7tDuySeUwQBBHqi9KJlJCAkRBIz--B5BmU2tRxVkuOSgCowYh7LncP-b-GinlKTJpl3QsYAGDoISR5HpO7ynLgNzTNZjr2" style="margin-left: 1em; margin-right: 1em;"><img alt="" data-original-height="391" data-original-width="383" height="240" src="https://blogger.googleusercontent.com/img/a/AVvXsEg-56AMmhJoOzYP3XxP7gFgYlDbzMV6boeI3JKZQHOL9P1mLMlLnH82YQNtuxkRhmr0wJRjZ_3NNmN8_wsXswPToijRSH7tDuySeUwQBBHqi9KJlJCAkRBIz--B5BmU2tRxVkuOSgCowYh7LncP-b-GinlKTJpl3QsYAGDoISR5HpO7ynLgNzTNZjr2" width="235" /></a></div><div class="separator" style="clear: both; text-align: center;"> </div><div class="separator" style="clear: both; text-align: center;">5.DRAWING <span dir="ltr" role="presentation" style="font-family: sans-serif; font-size: calc(var(--scale-factor)*8.00px); left: 10.08%; top: 27.15%; transform: scaleX(1.05055);">13DAD21F1051</span></div><div class="separator" style="clear: both; text-align: center;"><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/a/AVvXsEjiS5oWyAqT-CesQkY1Vvl0I_hMf3l037Iatz3EbpKBCpBloer-eak3W9cQDm8VGzmtVt96esUe5DKzt6_bLRJcZNkVSjolSxmmdJmqGCPZ6Klf6pjr-Q9FYzZVhXWVbnfGzYF1pLEBNdEJ7psl0KHmdQ5oZNDm3IIeCcdFz3gSYI-ySH8-QZ5MblRT" style="margin-left: 1em; margin-right: 1em;"><img alt="" data-original-height="518" data-original-width="468" height="240" 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left: 10.08%; top: 68.84%; transform: scaleX(1.06222);">13DAD21F1173</span><span dir="ltr" role="presentation" style="font-family: sans-serif; font-size: calc(var(--scale-factor)*8.00px); left: 19.72%; top: 68.84%;"> </span></div><div class="separator" style="clear: both; text-align: center;"><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/a/AVvXsEgiOz8LuSgTt6txOHp7AVMVxXk2PxGNZg19zyIxhfR-oc2vD16DVgKBHjWUWKyzPxCGfaH_es_Yn0hTrwGVxJwL4mBMskoCi7MqILvSziM54s_h2NA_sGa4yKmdgc4812bbB-VJI3z3k8T4xyiHaatllHroQ7kCMH5G35geiNDRMumqLEURzFtRw3aF" style="margin-left: 1em; margin-right: 1em;"><img alt="" data-original-height="596" data-original-width="556" height="240" src="https://blogger.googleusercontent.com/img/a/AVvXsEgiOz8LuSgTt6txOHp7AVMVxXk2PxGNZg19zyIxhfR-oc2vD16DVgKBHjWUWKyzPxCGfaH_es_Yn0hTrwGVxJwL4mBMskoCi7MqILvSziM54s_h2NA_sGa4yKmdgc4812bbB-VJI3z3k8T4xyiHaatllHroQ7kCMH5G35geiNDRMumqLEURzFtRw3aF" width="224" /></a></div><div class="separator" style="clear: both; text-align: center;"> </div><div class="separator" style="clear: both; text-align: center;"> </div><div class="separator" style="clear: both; text-align: center;">33.DRAWING <span dir="ltr" role="presentation" style="font-family: sans-serif; font-size: calc(var(--scale-factor)*8.00px); left: 10.08%; top: 70.38%; transform: scaleX(1.06222);">13DAD21F1177</span><span dir="ltr" role="presentation" style="font-family: sans-serif; font-size: calc(var(--scale-factor)*8.00px); left: 19.72%; top: 70.38%;"></span></div><div class="separator" style="clear: both; text-align: center;"> <img alt="" height="476" 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" width="469" /></div><br /><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /><br /></div><br /><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><br /><br /></div><br /></div><br /><p></p>SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-3772358060262060812021-04-13T16:38:00.000+08:002021-04-13T16:38:52.701+08:00<p> </p><p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;">1)E33-1003<o:p></o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shapetype
id="_x0000_t75" coordsize="21600,21600" o:spt="75" o:preferrelative="t"
path="m@4@5l@4@11@9@11@9@5xe" filled="f" stroked="f">
<v:stroke joinstyle="miter"/>
<v:formulas>
<v:f eqn="if lineDrawn pixelLineWidth 0"/>
<v:f eqn="sum @0 1 0"/>
<v:f eqn="sum 0 0 @1"/>
<v:f eqn="prod @2 1 2"/>
<v:f eqn="prod @3 21600 pixelWidth"/>
<v:f eqn="prod @3 21600 pixelHeight"/>
<v:f eqn="sum @0 0 1"/>
<v:f eqn="prod @6 1 2"/>
<v:f eqn="prod @7 21600 pixelWidth"/>
<v:f eqn="sum @8 21600 0"/>
<v:f eqn="prod @7 21600 pixelHeight"/>
<v:f eqn="sum @10 21600 0"/>
</v:formulas>
<v:path o:extrusionok="f" gradientshapeok="t" o:connecttype="rect"/>
<o:lock v:ext="edit" aspectratio="t"/>
</v:shapetype><v:shape id="Picture_x0020_1" o:spid="_x0000_i1066" type="#_x0000_t75"
style='width:327pt;height:280.5pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image001.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="374" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image002.jpg" v:shapes="Picture_x0020_1" width="436" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal">2) E15-1006<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_3" o:spid="_x0000_i1065" type="#_x0000_t75" style='width:322.5pt;
height:333.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image003.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="445" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image004.jpg" v:shapes="Picture_x0020_3" width="430" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_4" o:spid="_x0000_i1064" type="#_x0000_t75" style='width:291pt;
height:276.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image005.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="369" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image006.jpg" v:shapes="Picture_x0020_4" width="388" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E61-1012<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_5" o:spid="_x0000_i1063" type="#_x0000_t75" style='width:266.25pt;
height:266.25pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image007.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="355" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image007.png" v:shapes="Picture_x0020_5" width="355" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E23-1015<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_7" o:spid="_x0000_i1062" type="#_x0000_t75" style='width:287.25pt;
height:293.25pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image008.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="391" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image009.jpg" v:shapes="Picture_x0020_7" width="383" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E25-1018<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_8" o:spid="_x0000_i1061" type="#_x0000_t75" style='width:264.75pt;
height:224.25pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image010.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="299" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image010.png" v:shapes="Picture_x0020_8" width="353" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E26-1021<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_13" o:spid="_x0000_i1060" type="#_x0000_t75" style='width:351.75pt;
height:387.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image011.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="517" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image011.png" v:shapes="Picture_x0020_13" width="469" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E31-1027<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_12" o:spid="_x0000_i1059" type="#_x0000_t75" style='width:347.25pt;
height:381.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image012.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="509" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image012.png" v:shapes="Picture_x0020_12" width="463" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E30-1024<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_11" o:spid="_x0000_i1058" type="#_x0000_t75" style='width:330pt;
height:332.25pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image013.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="443" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image013.png" v:shapes="Picture_x0020_11" width="440" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E48-1033<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_14" o:spid="_x0000_i1057" type="#_x0000_t75" style='width:255pt;
height:247.5pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image014.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="330" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image014.png" v:shapes="Picture_x0020_14" width="340" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E34-1036<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_15" o:spid="_x0000_i1056" type="#_x0000_t75" style='width:338.25pt;
height:319.5pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image015.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="426" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image015.png" v:shapes="Picture_x0020_15" width="451" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E39-1051<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_16" o:spid="_x0000_i1055" type="#_x0000_t75" style='width:393pt;
height:355.5pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image016.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="474" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image016.png" v:shapes="Picture_x0020_16" width="524" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1054-E40<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_17" o:spid="_x0000_i1054" type="#_x0000_t75" style='width:375pt;
height:376.5pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image017.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="502" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image017.png" v:shapes="Picture_x0020_17" width="500" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E35-1039<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_18" o:spid="_x0000_i1053" type="#_x0000_t75" style='width:324pt;
height:408pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image018.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="544" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image018.png" v:shapes="Picture_x0020_18" width="432" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E37-1045<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_19" o:spid="_x0000_i1052" type="#_x0000_t75" style='width:348pt;
height:417pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image019.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="556" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image019.png" v:shapes="Picture_x0020_19" width="464" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E38-1048<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_20" o:spid="_x0000_i1051" type="#_x0000_t75" style='width:387pt;
height:414pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image020.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="552" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image020.png" v:shapes="Picture_x0020_20" width="516" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E41-1057<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_21" o:spid="_x0000_i1050" type="#_x0000_t75" style='width:369pt;
height:402.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image021.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="537" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image021.png" v:shapes="Picture_x0020_21" width="492" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E44-1063<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_22" o:spid="_x0000_i1049" type="#_x0000_t75" style='width:414pt;
height:417.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image022.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="557" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image022.png" v:shapes="Picture_x0020_22" width="552" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1066-E46<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_48" o:spid="_x0000_i1048" type="#_x0000_t75" style='width:414pt;
height:381.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image023.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="509" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image023.png" v:shapes="Picture_x0020_48" width="552" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E57-1069<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_24" o:spid="_x0000_i1047" type="#_x0000_t75" style='width:370.5pt;
height:398.25pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image024.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="531" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image024.png" v:shapes="Picture_x0020_24" width="494" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E51-1072<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_26" o:spid="_x0000_i1046" type="#_x0000_t75" style='width:393pt;
height:390.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image025.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="521" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image025.png" v:shapes="Picture_x0020_26" width="524" /><!--[endif]--><o:p></o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;">E53-1075<o:p></o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_27" o:spid="_x0000_i1045" type="#_x0000_t75" style='width:410.25pt;
height:357pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image026.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="476" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image026.png" v:shapes="Picture_x0020_27" width="547" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1078-E58<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_31" o:spid="_x0000_i1044" type="#_x0000_t75" style='width:451.5pt;
height:404.25pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image027.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="539" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image028.jpg" v:shapes="Picture_x0020_31" width="602" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1087-E61<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_32" o:spid="_x0000_i1043" type="#_x0000_t75" style='width:450.75pt;
height:319.5pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image029.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="426" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image030.jpg" v:shapes="Picture_x0020_32" width="601" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1084-E60<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_33" o:spid="_x0000_i1042" type="#_x0000_t75" style='width:332.25pt;
height:322.5pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image031.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="430" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image031.png" v:shapes="Picture_x0020_33" width="443" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1090-E63<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_34" o:spid="_x0000_i1041" type="#_x0000_t75" style='width:336pt;
height:333pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image032.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="444" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image032.png" v:shapes="Picture_x0020_34" width="448" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E63-1093<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_35" o:spid="_x0000_i1040" type="#_x0000_t75" style='width:414pt;
height:351.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image033.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="469" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image033.png" v:shapes="Picture_x0020_35" width="552" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E70-1096<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_36" o:spid="_x0000_i1039" type="#_x0000_t75" style='width:408.75pt;
height:402pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image034.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="536" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image034.png" v:shapes="Picture_x0020_36" width="545" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E72-1099<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_37" o:spid="_x0000_i1038" type="#_x0000_t75" style='width:450.75pt;
height:240pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image035.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="320" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image036.jpg" v:shapes="Picture_x0020_37" width="601" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1102-E79<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_30" o:spid="_x0000_i1037" type="#_x0000_t75" style='width:450.75pt;
height:363.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image037.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="485" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image038.jpg" v:shapes="Picture_x0020_30" width="601" /><!--[endif]--><o:p></o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;">E60-1084<o:p></o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><o:p> </o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_50" o:spid="_x0000_i1036" type="#_x0000_t75" style='width:451.5pt;
height:255pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image039.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="340" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image039.png" v:shapes="Picture_x0020_50" width="602" /><!--[endif]--><o:p></o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;">E79-1102<o:p></o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><o:p> </o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_39" o:spid="_x0000_i1035" type="#_x0000_t75" style='width:408pt;
height:396.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image040.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="529" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image040.png" v:shapes="Picture_x0020_39" width="544" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1105-E77<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_41" o:spid="_x0000_i1034" type="#_x0000_t75" style='width:366.75pt;
height:334.5pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image041.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="446" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image041.png" v:shapes="Picture_x0020_41" width="489" /><!--[endif]--><o:p></o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;">E83-1108<o:p></o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><o:p> </o:p></span></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_42" o:spid="_x0000_i1033" type="#_x0000_t75" style='width:327pt;
height:341.25pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image042.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="455" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image042.png" v:shapes="Picture_x0020_42" width="436" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E66-1111<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_49" o:spid="_x0000_i1032" type="#_x0000_t75" style='width:358.5pt;
height:329.25pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image043.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="439" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image043.png" v:shapes="Picture_x0020_49" width="478" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E80 -1117<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_45" o:spid="_x0000_i1031" type="#_x0000_t75" style='width:414pt;
height:318.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image044.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="425" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image044.png" v:shapes="Picture_x0020_45" width="552" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E76-1122<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_51" o:spid="_x0000_i1030" type="#_x0000_t75" style='width:259.5pt;
height:375.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image045.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="501" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image045.png" v:shapes="Picture_x0020_51" width="346" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1087-E60<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_47" o:spid="_x0000_i1029" type="#_x0000_t75" style='width:391.5pt;
height:360.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image046.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="481" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image046.png" v:shapes="Picture_x0020_47" width="522" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1123-E55<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_10" o:spid="_x0000_i1028" type="#_x0000_t75" style='width:355.5pt;
height:387pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image047.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="516" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image047.png" v:shapes="Picture_x0020_10" width="474" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">E31-1027<o:p></o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_52" o:spid="_x0000_i1027" type="#_x0000_t75" style='width:353.25pt;
height:395.25pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image048.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="527" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image048.png" v:shapes="Picture_x0020_52" width="471" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1060-e42<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_53" o:spid="_x0000_i1026" type="#_x0000_t75" style='width:408.75pt;
height:408pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image049.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="544" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image049.png" v:shapes="Picture_x0020_53" width="545" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1030-e32<o:p></o:p></p>
<p class="MsoNormal"><o:p> </o:p></p>
<p class="MsoNormal"><span style="mso-fareast-language: EN-MY; mso-no-proof: yes;"><!--[if gte vml 1]><v:shape
id="Picture_x0020_54" o:spid="_x0000_i1025" type="#_x0000_t75" style='width:387.75pt;
height:372pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image050.png"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><img height="496" src="file:///C:/Users/ADMINI~1/AppData/Local/Temp/msohtmlclip1/01/clip_image050.png" v:shapes="Picture_x0020_54" width="517" /><!--[endif]--></span><o:p></o:p></p>
<p class="MsoNormal">1123-e55<o:p></o:p></p>SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-52973891614701260822021-04-04T12:51:00.001+08:002021-04-04T12:51:51.825+08:00<p> </p><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj-l0SgEratYIFIHnCfQg-FNxB_voWP1wszNvtaenvkfH5WpYUMjMWgAxzE-jLWFF5bP59I0BjuM7oH8s2PYOxX8zrk6nKk2vebRD1MZ720JzdRdrUedj1msgi3C7BQvpUKsouVPMqUrdo/s1280/robot.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="1024" data-original-width="1280" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj-l0SgEratYIFIHnCfQg-FNxB_voWP1wszNvtaenvkfH5WpYUMjMWgAxzE-jLWFF5bP59I0BjuM7oH8s2PYOxX8zrk6nKk2vebRD1MZ720JzdRdrUedj1msgi3C7BQvpUKsouVPMqUrdo/s320/robot.jpg" width="320" /></a></div><p></p><div class="separator" style="background-color: white; clear: both; color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; text-align: center;">LUKISKAN GAMBAR SALAH SATU ROBOT DIATAS DAN HANTAR GUNAKAN EMAIL. SABRIHUSSIN2007@GMAIL.COM FORMAT LAT1.NOMATRIK.NAMA . SETIAP ORANG GAMBAR BERLAINAN</div><div class="separator" style="background-color: white; clear: both; color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; text-align: center;"><br /></div>SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-15906511171394155952021-03-28T12:31:00.000+08:002021-03-28T12:31:40.328+08:00<p></p><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgN3HBtIZI7brIcr5r69FBR6AbIsCIfNYuL_WimnkjBprC0CdGCMBJW_S9GJ0846lOlCHxfKrHFLWI_8wJnTeAbcEb5icdGbh0s7J0xyZkia1N516jTybTokcsobeOk1UlGkXk7Uy5B7Qw/s777/robot.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="360" data-original-width="777" height="335" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgN3HBtIZI7brIcr5r69FBR6AbIsCIfNYuL_WimnkjBprC0CdGCMBJW_S9GJ0846lOlCHxfKrHFLWI_8wJnTeAbcEb5icdGbh0s7J0xyZkia1N516jTybTokcsobeOk1UlGkXk7Uy5B7Qw/w595-h335/robot.jpg" width="595" /></a>LUKISKAN GAMBAR SALAH SATU ROBOT DIATAS DAN HANTAR GUNAKAN EMAIL. SABRIHUSSIN2007@GMAIL.COM FORMAT LAT1.NOMATRIK.NAMA</div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /> <p></p>SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-42014366102483114812017-03-27T13:30:00.001+08:002017-03-27T13:30:27.431+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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<b><i>setiap kumpulan terdiri dari 3 orang mengikut urutan nama dan susunan lukisan</i></b></div>
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-88542848239008642862017-03-27T13:23:00.002+08:002017-03-27T13:23:40.476+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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Lukis balik drawing isometrik mengikut kumpulan. Satu kumpulan seramai 3 orang. </div>
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-41187178890679445202017-03-20T11:43:00.000+08:002017-03-20T11:43:19.183+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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<span style="background-color: #3a3937; color: #e4e2d2; font-family: Arial, Verdana; font-size: 11.2px;">Rajah 4.3 Pelan Sudut Unjuran Ketiga</span></div>
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<span style="background-color: #3a3937; color: #e4e2d2; font-family: Arial, Verdana; font-size: 11.2px;">Rajah 4.4 Pelan Sudut Unjuran Pertama</span></div>
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Lukisan Ortografic</div>
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-55962670773755400112017-03-14T08:09:00.000+08:002017-03-14T08:09:10.816+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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Lukiskan lukisan acad 3d ini sebagai ujian 2 bg autocad 2.djj5062. Hantar dlm bentuk email dan markah akan diambil dlm 1jam 30 minit.</div>
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-18642807038961379912017-03-13T10:04:00.000+08:002017-03-13T14:17:18.641+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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UJIAN PRAKTIKAL<br />
SILA LUKIS BALIK LUKISAN DIATAS DAN HANTAR UJIAN2.NOMETRIK KE SABRIHUSSIN2007@GMAIL.COM</div>
SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-41988611569851970762017-03-07T09:13:00.002+08:002017-03-07T09:13:28.145+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-43680772083715919272017-02-27T10:39:00.001+08:002017-02-27T10:39:42.489+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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Lukiskan Isometrik diatas dan hantar sebagai latihan isometrik</div>
SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-26606777536362150522017-02-20T15:16:00.003+08:002017-02-20T15:16:46.913+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi5esjfTDjZHHETdV2DXNumPEVpCdZT8Pr6I_l5WLcl5INBcqgRjhbiLQEvCv63GDXeLwIpF6YVqTYeDzzlsT1pFN8CC3Wqe0bvLapfW8FxOfp1X-Qk3pzcJBy1YXU2LkfGwTt589l-Pes/s1600/isometric.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="375" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi5esjfTDjZHHETdV2DXNumPEVpCdZT8Pr6I_l5WLcl5INBcqgRjhbiLQEvCv63GDXeLwIpF6YVqTYeDzzlsT1pFN8CC3Wqe0bvLapfW8FxOfp1X-Qk3pzcJBy1YXU2LkfGwTt589l-Pes/s400/isometric.jpg" width="400" /></a></div>
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LUKISKAN BALIK GAMBARAJAH ISOMETRIK DIATAS</div>
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-50824084854467946302017-02-20T15:07:00.002+08:002017-02-20T15:07:14.647+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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<span style="background-color: white; font-family: Roboto, arial, sans-serif; font-size: 20px; text-align: start;">How to make isometric text and dimension in autocad</span></div>
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-56029183368543722682017-02-20T14:59:00.000+08:002017-02-20T14:59:09.895+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-19072252334124252082017-02-14T08:51:00.004+08:002017-02-14T08:51:57.475+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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<h1 class="title style-scope ytd-video-primary-info-renderer" style="background: rgb(255, 255, 255); border: 0px; color: #111111; font-family: Roboto, Arial, sans-serif; font-size: 1.8rem; font-weight: 400; line-height: 2.4rem; margin: 0px; max-height: 4.8rem; overflow: hidden; padding: 0px;">
How to convert 3D to 2D drawing in AutoCAD</h1>
</div>
SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-23997327413040729592017-02-13T15:44:00.001+08:002017-02-13T15:44:32.661+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhTQ_oUki1uhjLXzm-cxy9-ouGAoMMtAV6znsU2db0QSIYiAWd9y8HbPS5OCn9RRLkhhlH5r7iybCYkDCAWnUNDyh4sqGZO4_BoWiYOXlbgGqsF8t7sSyywzdnUfT4DM8LYWB7ykngYrKM/s1600/SPANAR.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="400" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhTQ_oUki1uhjLXzm-cxy9-ouGAoMMtAV6znsU2db0QSIYiAWd9y8HbPS5OCn9RRLkhhlH5r7iybCYkDCAWnUNDyh4sqGZO4_BoWiYOXlbgGqsF8t7sSyywzdnUfT4DM8LYWB7ykngYrKM/s640/SPANAR.jpg" width="640" /></a></div>
LUKISKAN DAN MASUKKAN DALAM BLOK NAMA TAJUK SPANAR</div>
SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-67036907262492391382017-02-13T14:42:00.000+08:002017-02-13T14:42:02.718+08:00BLOCK NAMA 2<div dir="ltr" style="text-align: left;" trbidi="on">
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjtgr3u0SG0nKnZIEVK50v4-1664c0Dmew97nQ_U_VN6B2BX7P4y9EEcR3PzPp8MqFX73d4KpisBy9-tiwLH242uYBubCgywS1HZINzF_vamKZbUY5-HIO0nWBkmH066ofyK6cXXip1glw/s1600/title+block2.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="400" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjtgr3u0SG0nKnZIEVK50v4-1664c0Dmew97nQ_U_VN6B2BX7P4y9EEcR3PzPp8MqFX73d4KpisBy9-tiwLH242uYBubCgywS1HZINzF_vamKZbUY5-HIO0nWBkmH066ofyK6cXXip1glw/s640/title+block2.jpg" width="640" /></a></div>
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-62470938899099577862017-02-13T14:14:00.002+08:002017-02-13T14:14:40.681+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-11678706282641069552017-01-26T14:10:00.001+08:002017-01-26T14:32:44.011+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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contoh lukiskan dalam autocad penebuk kertas diatas mengikut kumpulan. setiap kumpulan projek tidak boleh sama</div>
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-78162161935072883042017-01-24T12:45:00.001+08:002017-01-24T12:45:11.085+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
<div class="MsoNormal">
Test 1 <o:p></o:p></div>
<div class="MsoNormal">
DJJ2062<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
1)What does WCS stand for?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l33 level1 lfo3; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Western CAD System<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l33 level1 lfo3; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->World Coordinate System<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l33 level1 lfo3; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Worldwide Coordinate Sectors<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l33 level1 lfo3; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
2)From which direction does AutoCAD start measuring angles<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l5 level1 lfo2; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->6 o'clock<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l5 level1 lfo2; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->3 o'clock<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l5 level1 lfo2; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->9 o'clock<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l5 level1 lfo2; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
3)When drawing in 2D, what axis do you NOT work with?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l27 level1 lfo1; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Z<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l27 level1 lfo1; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->X<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l27 level1 lfo1; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Y<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l27 level1 lfo1; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
4)Is 300 degrees the same as -60 degrees in a drawing?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l45 level1 lfo4; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->No<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l45 level1 lfo4; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->It depends upon your drawing<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l45 level1 lfo4; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Yes<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l45 level1 lfo4; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
5)Which of the following is NOT a way to enter coordinates
in AutoCAD?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l42 level1 lfo5; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Polar<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l42 level1 lfo5; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Approximate<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l42 level1 lfo5; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Relative<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l42 level1 lfo5; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
6)Which one of these will NOT start the Print command<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l38 level1 lfo7; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->ALT+P<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l38 level1 lfo7; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->PLOT<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l38 level1 lfo7; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->PRINT<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l38 level1 lfo7; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
7)What should you pay close attention to when learning
AutoCAD?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l44 level1 lfo6; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->The Toolbar<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l44 level1 lfo6; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Tool Icons<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l44 level1 lfo6; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->The Command Line<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l44 level1 lfo6; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
8)Polar coordinates are used mostly for drawing...?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l40 level1 lfo8; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Angled Lines<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l40 level1 lfo8; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Curved Lines<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l40 level1 lfo8; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Vertical Lines<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
9)Which keystrokes will UNDO a command<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l11 level1 lfo9; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->ALT+U<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l11 level1 lfo9; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->CTRL+U<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l11 level1 lfo9; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->CRTL+Z<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l11 level1 lfo9; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
10)When using the TRIM command, which do you select first?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l43 level1 lfo10; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Everything<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l43 level1 lfo10; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->The cutting edges<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l43 level1 lfo10; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->The object to be trimmed<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l43 level1 lfo10; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
11)How many snap points does an object have?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l14 level1 lfo11; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Depends upon the object<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l14 level1 lfo11; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->1<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l14 level1 lfo11; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->3 or more<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l14 level1 lfo11; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
12How many points do you need to define for the rectangle
command?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l28 level1 lfo12; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->1<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l28 level1 lfo12; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->2<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l28 level1 lfo12; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->4<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l28 level1 lfo12; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
13)How many AutoCAD objects are in a rectangle?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l39 level1 lfo13; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->1<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l39 level1 lfo13; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->4<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l39 level1 lfo13; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->2<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l39 level1 lfo13; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
13)If you draw a line at 270 degrees it will point ___<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l21 level1 lfo14; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Down<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l21 level1 lfo14; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Up<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l21 level1 lfo14; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Left<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l21 level1 lfo14; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
14)How long is a line from 1,4 to 4,4?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l32 level1 lfo15; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->4 units<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l32 level1 lfo15; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Can't easily tell from those coordinates<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l32 level1 lfo15; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->3 units<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
15)How long is a line drawn from 1,4 to @4<5 o:p=""></5></div>
</div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l19 level1 lfo16; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->3 units<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l19 level1 lfo16; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->3.5467 units<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l19 level1 lfo16; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->4 units<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l19 level1 lfo16; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
16)How many points do you need to draw a line using Absolute
Coordinates<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l22 level1 lfo17; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->2<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l22 level1 lfo17; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->1<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l22 level1 lfo17; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->It depends upon the line<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l22 level1 lfo17; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
17)When selecting objects, pressing 'L' will:<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l35 level1 lfo18; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Select the last object created<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l35 level1 lfo18; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Select lines only<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l35 level1 lfo18; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Select the last object you modified<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l35 level1 lfo18; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
18)Pressing Shift while you are selecting will:<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l20 level1 lfo19; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Allow you to draw a window<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l20 level1 lfo19; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Remove the next selected object from the set<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l20 level1 lfo19; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Automatically delete the object(s)<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l20 level1 lfo19; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
19)Pressing F when selecting objects will...<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l7 level1 lfo20; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Finish the selection set<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l7 level1 lfo20; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Allow you to find specific text<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l7 level1 lfo20; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Allow you to draw a fence<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l7 level1 lfo20; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
20)How do you select the last set of object(s) you selected<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l31 level1 lfo21; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Type P<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l31 level1 lfo21; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Type H to highlight them<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l31 level1 lfo21; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Type L<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l31 level1 lfo21; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
21) How do you select objects with a Crossing Selection?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l4 level1 lfo22; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Draw a window from right to left<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l4 level1 lfo22; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Draw a window from left to right<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l4 level1 lfo22; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Draw a window from up to down<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l4 level1 lfo22; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
22)What is the best way of drawing a rectangle?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l25 level1 lfo23; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Using the Rectangle command<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l25 level1 lfo23; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Using the Line command<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l25 level1 lfo23; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Using the Polyline command<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
23)To move something four units to the right, what would be
the 2nd point of displacement?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l37 level1 lfo24; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->4,0<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l37 level1 lfo24; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->@4.0<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l37 level1 lfo24; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->@4,0<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l37 level1 lfo24; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
24)How should you select objects when using the stretch
command?.<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l23 level1 lfo25; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Pick them one by one<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l23 level1 lfo25; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Hold the shift key while selecting<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l23 level1 lfo25; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->With a crossing selection<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
25)The origin of a drawing is at:<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l6 level1 lfo26; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->The first point you select<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l6 level1 lfo26; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->A random point in space<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l6 level1 lfo26; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->0,0<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l6 level1 lfo26; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
26)Objects are rotated around the ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l41 level1 lfo27; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Centre of the object<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l41 level1 lfo27; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Base point<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l41 level1 lfo27; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Bottom right of the object<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l41 level1 lfo27; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
27)The fillet command creates ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l15 level1 lfo28; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Both Round and Sharp Corners<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l15 level1 lfo28; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Round Corners<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l15 level1 lfo28; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Angled Corners<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l15 level1 lfo28; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
28)A polar array creates new objects ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l12 level1 lfo29; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->In a grid pattern<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l12 level1 lfo29; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->In a circular pattern<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l12 level1 lfo29; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->In a straight line<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l12 level1 lfo29; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
29)The distances set for a chamfer are ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l17 level1 lfo30; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Always the same<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l17 level1 lfo30; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Sometimes different<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l17 level1 lfo30; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Always different<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l17 level1 lfo30; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
30) You should use Osnaps when you dimension ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l30 level1 lfo31; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Only on large drawings<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l30 level1 lfo31; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Always<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l30 level1 lfo31; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Never<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l30 level1 lfo31; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
31)How many layers should a drawing have?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l2 level1 lfo32; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->1 or 2<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l2 level1 lfo32; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->As many as are needed<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l2 level1 lfo32; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->4<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l2 level1 lfo32; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
31)When can you set the height of your text?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l16 level1 lfo33; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Only when you start the drawing<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l16 level1 lfo33; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Only in a special text dialog box<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l16 level1 lfo33; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->When you are starting the Text command<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l16 level1 lfo33; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
32)Scaling objects makes them ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l8 level1 lfo34; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Smaller<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l8 level1 lfo34; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Either Bigger and Smaller<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l8 level1 lfo34; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Bigger<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l8 level1 lfo34; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
33)DDE can be used in which direction?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l29 level1 lfo35; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->All<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l29 level1 lfo35; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->45 degree increments<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l29 level1 lfo35; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->90 degree increments<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l29 level1 lfo35; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
34)When using Object Snap Tracking, you should turn on ____</div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l0 level1 lfo36; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Osnaps (F3)<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo36; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Object Snap Tracking (F11)<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l0 level1 lfo36; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Both Osnap and Otrack<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l0 level1 lfo36; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
35)When setting up Polar Tracking, the Increment Angle ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l3 level1 lfo37; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Doesn't really do anything<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l3 level1 lfo37; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Sets multiplies of the selected angle<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l3 level1 lfo37; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Locks you into one angle<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l3 level1 lfo37; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
36)Object tracking works only with ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l26 level1 lfo38; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Endpoints only<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l26 level1 lfo38; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Midpoints only<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l26 level1 lfo38; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Any active Osnap<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l26 level1 lfo38; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
37)How can you change an object's properties?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l10 level1 lfo39; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Right Click and choose Quick Properties<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l10 level1 lfo39; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Right click and choose Properties<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l10 level1 lfo39; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->All<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
38)Double clicking on a text object allows you to change its
layer<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l9 level1 lfo40; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->No<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l9 level1 lfo40; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Yes<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l9 level1 lfo40; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Only if it is on the TEXT layer<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l9 level1 lfo40; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
39)If you select a line and a rectangle and view the
properties ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l34 level1 lfo41; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->You will see only limited properties<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l34 level1 lfo41; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->You will see all the properties<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l34 level1 lfo41; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->You will see the properties of the first
selected object<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l34 level1 lfo41; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
40)When you want to close the Properties palette ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l13 level1 lfo42; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Type CLOSE<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l13 level1 lfo42; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Move it off the screen<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l13 level1 lfo42; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Click the X in the top left of the palette<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l13 level1 lfo42; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
41)To invoke the Zoom command transparently, type ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo43; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->:Z<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l36 level1 lfo43; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->'Z<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l36 level1 lfo43; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->@Z<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l36 level1 lfo43; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
42)Panning allows you to ____<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l18 level1 lfo44; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Close in on a small area<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l18 level1 lfo44; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Move around the drawing at the same scale<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l18 level1 lfo44; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->See all of the drawing at once<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l18 level1 lfo44; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
43)Why should you use the Zoom tools?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l1 level1 lfo45; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->All<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l1 level1 lfo45; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->To be more accurate<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l1 level1 lfo45; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->To be faster<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
44)Which is not a valid Zoom option?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l24 level1 lfo46; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->All<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l24 level1 lfo46; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Next<o:p></o:p></div>
<br />
<div class="MsoListParagraphCxSpLast" style="mso-list: l24 level1 lfo46; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Previous<o:p></o:p></div>
SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-40059218068929620362017-01-23T12:10:00.000+08:002017-01-23T12:10:23.387+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
<br />
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
44)Which is not a valid Zoom option?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l33 level1 lfo46; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->All<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l33 level1 lfo46; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Next<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l33 level1 lfo46; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Previous<o:p></o:p></div>
<div class="MsoNormal">
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</v:shape><![endif]--><!--[if !vml]--><!--[endif]--><o:p></o:p></div>
<div class="MsoNormal">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjL8XlvhKLmpwkzeQlXn__34u5fKinpoN95Ij0nHC6rV2Lp2krDQJJh7tk7nbU_bit5W0ct6PMgScVfbxEEGVS3wafOk1M93DMQ5DG-GQuCr7lGym5czUBgAyZ0y6U7UhHnrcLyi62zyl0/s1600/44.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="200" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjL8XlvhKLmpwkzeQlXn__34u5fKinpoN95Ij0nHC6rV2Lp2krDQJJh7tk7nbU_bit5W0ct6PMgScVfbxEEGVS3wafOk1M93DMQ5DG-GQuCr7lGym5czUBgAyZ0y6U7UhHnrcLyi62zyl0/s200/44.jpg" width="197" /></a></div>
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45)What is the angle that you use to rotate the chair from
point A to point B?<o:p></o:p><br />
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Discuss<o:p></o:p></div>
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<div class="MsoListParagraphCxSpFirst" style="mso-list: l0 level1 lfo47; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->90<o:p></o:p></div>
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<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->-90<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l0 level1 lfo47; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->-270<o:p></o:p></div>
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id="Picture_x0020_2" o:spid="_x0000_i1031" type="#_x0000_t75" alt="http://www.proprofs.com/quiz-school/upload/yuiupload/1987441967.jpg"
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46)</div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEixEkFGNQKZZ5NEL60FKnRDcVZdgzh3eWpTK5Wo-8RXkxRGe21BetjZ9bga0tLLsi3kY5FMDCrMyqZp1GoeGY40TYH4lVgkhsHjGz4X3Di5PNspXs2uYM_iua9M8ZvhtKyWVaI3dCqUhG4/s1600/45.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="170" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEixEkFGNQKZZ5NEL60FKnRDcVZdgzh3eWpTK5Wo-8RXkxRGe21BetjZ9bga0tLLsi3kY5FMDCrMyqZp1GoeGY40TYH4lVgkhsHjGz4X3Di5PNspXs2uYM_iua9M8ZvhtKyWVaI3dCqUhG4/s200/45.jpg" width="200" /></a></div>
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In order to get the below result using Object A, you have
to set the number of rows and columns to:</div>
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<o:p></o:p></div>
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<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->4,1<o:p></o:p></div>
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<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->4,2<o:p></o:p></div>
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<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->4,3<o:p></o:p></div>
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<!--[if !supportLists]-->d)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
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47)What is the value of the
angle B in the following figure?</div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiGqRDUm_Oi7wI2Dpmi7kWc5uizywEtXM8l26OWFKA8q1C7Ws0aYSsRnENtQtG0xgip6ZWO2r2ZbFkHVusGqehgLg4-zP25Hmuyk88Ye3Q5aeSCHNykno0xTdMcvbbD9XSqyg-wuMW2WUs/s1600/47.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="138" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiGqRDUm_Oi7wI2Dpmi7kWc5uizywEtXM8l26OWFKA8q1C7Ws0aYSsRnENtQtG0xgip6ZWO2r2ZbFkHVusGqehgLg4-zP25Hmuyk88Ye3Q5aeSCHNykno0xTdMcvbbD9XSqyg-wuMW2WUs/s200/47.jpg" width="200" /></a></div>
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<v:imagedata src="file:///F:\Users\SABRIH~1\AppData\Local\Temp\msohtmlclip1\01\clip_image004.png"
o:title="AutoCAD-tutorial"/>
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<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->62<o:p></o:p></div>
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<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->60<o:p></o:p></div>
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<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->61<o:p></o:p></div>
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48)To draw the 85 unit line shown on the following image in
AutoCAD, what command line do we need?<o:p></o:p></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgrVXdmFYeiYAg0kElXSXPetgD4Ei7xN27guJfreXVJJSFIu4LU9s1NAjuB81n1q2b8M5hg7ICxGKdWRPFWprUKgj3VVQz8g9Z700xq7_CWj-JED6gKjGaU1saU-6hnJXSErEKI0l1FvJE/s1600/48.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="200" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgrVXdmFYeiYAg0kElXSXPetgD4Ei7xN27guJfreXVJJSFIu4LU9s1NAjuB81n1q2b8M5hg7ICxGKdWRPFWprUKgj3VVQz8g9Z700xq7_CWj-JED6gKjGaU1saU-6hnJXSErEKI0l1FvJE/s200/48.jpg" width="186" /></a></div>
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AutoCAD-tutorial<o:p></o:p></div>
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<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->150<-30 o:p=""></-30></div>
</div>
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<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->85<45 o:p=""></45></div>
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<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->85<-45 o:p=""></-45></div>
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49)What is the primary file’s type used by AutoCAD?<o:p></o:p></div>
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<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->PDF<o:p></o:p></div>
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<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->DWG<o:p></o:p></div>
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<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->CAD<o:p></o:p></div>
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50)What is the keyboard shortcut to turn ON/OFF the ORTHO
mode in AutoCAD?<o:p></o:p></div>
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<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->F4<o:p></o:p></div>
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<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
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<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
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51)What is the keyboard shortcut to turn ON/OFF the Object
Snap (OSNAP) in AutoCAD?<o:p></o:p></div>
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<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->F3<o:p></o:p></div>
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<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->F8<o:p></o:p></div>
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<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
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52)If the following actions are taken (Dynamic input turned
OFF)<o:p></o:p></div>
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Write CIRCLE and hit Enter<o:p></o:p></div>
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Write 0,0 and hit Enter<o:p></o:p></div>
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Write D and hit Enter<o:p></o:p></div>
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Write 20 and hit Enter<o:p></o:p></div>
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What will happen?<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l13 level1 lfo54; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->AutoCAD will draw a circle of R=20<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l13 level1 lfo54; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->AutoCAD will draw a circle of R=10 and the
center of the circle will be placed at 0,0<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l13 level1 lfo54; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->AutoCAD will draw a circle of D=10 and the
center of the circle will be placed at 0,0<o:p></o:p></div>
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id="Picture_x0020_5" o:spid="_x0000_i1028" type="#_x0000_t75" alt="Autocad-tutorial"
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53)its characteristics are:<o:p></o:p></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjpLpA-tjck1kUy4-0smElg4Pva8ROnptqbJunYpPewNhlHQxXVwiU5KQ48h2ubf9N7Na7Nzv3lLMPqmktBf0epOxJANms2TCqbbRii4348v2xP24-5LCQv06z0x1qmsVwH7lDd67fLWkA/s1600/53.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="198" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjpLpA-tjck1kUy4-0smElg4Pva8ROnptqbJunYpPewNhlHQxXVwiU5KQ48h2ubf9N7Na7Nzv3lLMPqmktBf0epOxJANms2TCqbbRii4348v2xP24-5LCQv06z0x1qmsVwH7lDd67fLWkA/s200/53.jpg" width="200" /></a></div>
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<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Items: 10, Fill: 270, Clockwise array<o:p></o:p></div>
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<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Items: 10, Fill: 360, Clockwise array<o:p></o:p></div>
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<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Items: 10, Fill: 270, Counterclockwise array<o:p></o:p></div>
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<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Figure 1</div>
<div class="MsoNormal">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjWpqRL7io_f9iG92oZ0uPaakVRHYb7eNeptH1RLAhJUK6G8GNHS5gURX9XiE7oJMt2Q2WWnnE8_0yOmjDpUG56Xe83dsdW_kA5QSiRB_n1NPDvMpw65Sps_9oxUyMsKI-ffy_a8gp9RVU/s1600/54.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="157" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjWpqRL7io_f9iG92oZ0uPaakVRHYb7eNeptH1RLAhJUK6G8GNHS5gURX9XiE7oJMt2Q2WWnnE8_0yOmjDpUG56Xe83dsdW_kA5QSiRB_n1NPDvMpw65Sps_9oxUyMsKI-ffy_a8gp9RVU/s200/54.jpg" width="200" /></a></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Figure 2</div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
54)If the following rectangular array were to be created
from figure 1 to figure 2, what would X and Y be?<o:p></o:p></div>
<br /><div class="MsoListParagraphCxSpFirst" style="mso-list: l12 level1 lfo56; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->20 and 20<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l12 level1 lfo56; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->25 and 25<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l12 level1 lfo56; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->30 and 30<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l12 level1 lfo56; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l12 level1 lfo56; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
55)What is the value of C in
the following image<o:p></o:p></div>
<div class="MsoNormal">
<!--[if gte vml 1]><v:shape
id="Picture_x0020_8" o:spid="_x0000_i1025" type="#_x0000_t75" alt="Autocad-tutorial"
style='width:135pt;height:135.75pt;visibility:visible;mso-wrap-style:square'>
<v:imagedata src="file:///F:\Users\SABRIH~1\AppData\Local\Temp\msohtmlclip1\01\clip_image012.png"
o:title="Autocad-tutorial"/>
</v:shape><![endif]--><!--[if !vml]--><!--[endif]--><o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<!--[if !supportLists]--><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjNHJAeiyoqMuuMadKU1VlV_JHSAL1EC3AS2iZvev3hYCKG4sZQCv5ACfDGmK7qNphxH4ym116bZQDV_OVWU69rlNv254MLDPsra9YP2phgo4B8NNirq7KuvxLACMTbtac15ZgEEeoDCfg/s1600/55.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="200" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjNHJAeiyoqMuuMadKU1VlV_JHSAL1EC3AS2iZvev3hYCKG4sZQCv5ACfDGmK7qNphxH4ym116bZQDV_OVWU69rlNv254MLDPsra9YP2phgo4B8NNirq7KuvxLACMTbtac15ZgEEeoDCfg/s200/55.jpg" width="198" /></a></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<span style="text-indent: -0.25in;"><br /></span></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<span style="text-indent: -0.25in;">a)</span><span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal; text-indent: -0.25in;">
</span><span style="text-indent: -0.25in;">70</span></div>
<o:p></o:p><br />
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->69<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->79<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l36 level1 lfo57; text-indent: -.25in;">
<br /></div>
<div class="MsoNormal">
56)What does UCS means? (In the context of CAD)<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l19 level1 lfo58; text-indent: -.25in;">
<!--[if !supportLists]-->a)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->User Coordinate System<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l19 level1 lfo58; text-indent: -.25in;">
<!--[if !supportLists]-->b)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->United CAD Software<o:p></o:p></div>
<br />
<div class="MsoListParagraphCxSpLast" style="mso-list: l19 level1 lfo58; text-indent: -.25in;">
<!--[if !supportLists]-->c)<span style="font-size: 7pt; font-stretch: normal; font-variant-numeric: normal; line-height: normal;">
</span><!--[endif]-->Unite, Cut and Select<o:p></o:p></div>
SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-86251089177058308432017-01-19T14:07:00.001+08:002017-01-19T14:08:06.640+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-32270638942978274992016-12-15T14:20:00.003+08:002016-12-15T14:22:59.448+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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Buat latihan diatas dan hantar sebagai latihan1.nomatrik dlm bentuk email sabrihussin2007@gmail.com</div>
SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-55899603806701219512016-12-05T14:01:00.005+08:002016-12-05T14:01:59.375+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
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LUKISKAN GAMBAR DIATAS DENGAN MENGUNAKAN COMMAN LINE</div>
<br /></div>
SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0tag:blogger.com,1999:blog-160284588010149120.post-6838855010078040342016-03-21T12:42:00.003+08:002017-01-24T08:04:49.211+08:00<div dir="ltr" style="text-align: left;" trbidi="on">
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">AUTOCAD test 1-JJ5062<o:p></o:p></span></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">1. How many
views can you generate from a 3-D drawing?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.One<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Three<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Up to 99<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.As many as
you need<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">2. What is
one advantage of 2-D over 3-D CAD drafting<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.You can get
more detailed<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.It is
easier to learn<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.You can
print out 2D drawings<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.2-D is more
accurate<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">3. What are
the advantages of 3-D over 2-D CAD drafting?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.You can
generate realistic renderings<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.It is easier
to adjust one model instead of many drawings<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.You can
create protypes easier<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.All of the
above<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">4. Which axis
will you use in 3-D that you didn't use in 2-D?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.X<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Y<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Z<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.None of the
above<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">5. Is
isometric drawing true 3-D drawing?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Never<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Only in
AutoCAD 2004<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Always<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Only after
you press "F4"<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">6. To switch
isoplanes, you press:<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a."F3"<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b."F4"<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c."F5"<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">e."F6"<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">7. Which
command do you use to draw a circle in isometric drafting?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.The Ellipse
command<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.The circle
command<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.The Arc
command<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.None of the
above<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">8. Does the
screen grid look the same in isometric mode as is regular drawing mode?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Yes<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.No<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Only when
you press "F5"<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Isometric
mode has no grid<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">9. In a new
drawing, which direction is the Z axis pointing?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Up<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Down<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Towards you<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Away from
you<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">10. How long
is a line from '0,0,0' to '4,3,2'?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.2 units<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.3 units<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.4 units<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Over 5
units<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">11. Do you
have to turn on the Z axis?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Yes<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.No<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Only in old
versions of AutoCAD<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Only if you
are drawing a house<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">12. How can
you check if a line is drawn in 3D?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.You can't<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Dimension
it<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Press 'F5'<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Check the
line's properties<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">13. Tiled
Viewports are used in...?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Model space<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Paper space
(or layouts)<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.In both<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.In neither<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">14. How many
tiled viewports are in a new drawing?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.One<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Two<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Three<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Four<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">15. When
changing views, should you be concerned about the orientation of the UCS/WCS
icon?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Never<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Always<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.No, because
I don't need to know which way is up<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.No, it will
never change<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">16. When you
are using using multiple viewports, you can change to another by...<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Pressing
'F1'<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Using the
Zoom command<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Pressing
Control+Z<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Picking
inside the viewport<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">17. If you
copy an object 2 units up in the Z axis, can you see it from the plan view?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Yes, it
will look different than the original object<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Yes, if you
zoom in close enough<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.No, because
it is directly on top of the original object<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Only if it
is a circle<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">18. Switching
to a SW isometric view will...<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Hide the
bottom objects<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Allow you
to see most 3-D objects<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Turn
everything upside down<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Disable all
drawing commands<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">19. Why
should you use multiple layers in 3-D?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Because
it's more colorful<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Because
more layers make the drawing bigger<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.It's good
practice<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Because if
I don't, my drawing will soom be a jumbled mess<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">20.
Wireframes are the most complex form of 3D drawing<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Yes<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.No<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.They can be<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Only if you
are drawing bridges<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">21. Is 'line
thickness' a true 3-D method of drawing?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Yes<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Yes, but
only in AutoCAD LT<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Yes, but
only if you use lots of layers<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.No, it is
only a representation<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">22. Is line
thickness the same a polyline width?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.In most
cases, yes<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Yes, but
for 3-D<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.No, they
are not related<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Only on
polylines<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">23. How
commands are needed for line thickness?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.2<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.3<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.5<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.You only
change the object's properties<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">24.
Wireframes are just like isometric drawing<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Yes<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.No<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.They can be<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Only when
you view them from the SW isometrec view<o:p></o:p></span></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">25. What
shapes can you create a region from?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Arc<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Line<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Rectangle<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Text</span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><o:p></o:p></span><span style="font-size: 8.0pt; line-height: 115%;">26. If a
command to create a region fails, what might have been wrong?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.You
selected more than one object<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.The object
was not closed<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.There was a
gap or space in the shape<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.You tried
the command on a polyline<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">27. The
Extrude command creates a...?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Solid<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Wireframe
model<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Region<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Thick line<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">28. A 3d Face
can be...<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Based on
any shape<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Based on
any 4-sided shape<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Based on
rectangles only<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Based on
lines only<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">29. Which
command will give you a solid object?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Revsurf<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Revolution<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Revolver<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Revolve<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">30. Surftab1
and surftab2 are used in conjunction with which command?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Revsurf<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Revolution<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Revolver<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Revolve<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br />
31. You can use the Revolve command on...<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Rectangles<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Regions<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Neither 1
nor 2<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Both 1 and
2<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">32. To rotate
an object in 3-D space, you use the...<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Rotate command<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.3Drotate
command<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Rotate3D
command<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">e.Both 1 and
2<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">33. Can you
see the materials on your objects without rendering the drawing?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">A.Yes<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">B.No<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">C.Only in 3-D<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">D.Yes, if you
use the Hide command<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">34. Does the
Materials Library allow you to add materials to your objects?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Yes<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Sometimes<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.No, it only
imports them into the drawing<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Only on
solid objects<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">35. Do you
have the option to apply materials to all objects on a particular layer?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Only 3-D
walls<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Only if the
material is wood<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Never<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Always<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">36. To see
rendered materials, you must use which option(s) in the render dialog box<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Photo Real<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Photo
Raytrace<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Both<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Neither<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">37. Which
command is not a Boolean Operation?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Union<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Subtract<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Join<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Intersect<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">38. After
using the Union command, the resulting object will have the properties of...<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.The current
layer<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.The first
object selected<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.The last
object selected<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.You will be
asked to create a new layer<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">39. When
using the Subtract command, which object do you select first?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.The object
to subtract from<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.The object
to subtract<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.You select
everything at once<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.The largest
one<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">40. If you
Intersect 2 objects what will you be left with?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Nothing<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.The volume
of both objects combined<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.The volume
where the two objects interfere with each other<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Nothing<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">41. Does an
object created with the Box command have 6 identical sides?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Always<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Never<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Only if you
type the command in upper case<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Only if you
choose to draw it that way<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">42. How do
you define the size of a Sphere?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.With the
Radius<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.With the
Diameter<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.By
Stretching it<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.You have
the option for either Radius or Diameter<o:p></o:p></span></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">43. What
shape best describes a Torus?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.A helix<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.A spiral<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.A donut<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.A black
hole<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">44. How many
sides does a Wedge have?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.4<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.5<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.6<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d. on how you
draw it<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">45. Which is
the default coordinate system when starting a new drawing?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.UCS<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.XYZ<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.WCS<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.There isn't
one<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">46. Which is
not a valid option for the UCS command?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Next<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.3 Point<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Random<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Save<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">47. Which
method of creating a UCS does myCADsite.com recommend?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.View<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.3 Point<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Origin<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.World<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">48. In older
versions of AutoCAD, a broken pencil symbol means...?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.That you
cannot Save<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.That you
need to print the drawing<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.That you
cannot draw on that plane<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Your
monitor needs adjusting<o:p></o:p></span></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">49. What is
the main advantage to manually mapping materials?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.So you can
see the North position<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Your
materials can look more natural<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.So that you
can change the colour of the material<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.There is no
advantage<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">50. Which is
not a valid option for mapping Projection?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Cylindrical<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.Spherical<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Resize<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Solid<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">51. Can you
resize the appearence of the material without adjusting the bitmap size?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.Yes<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.No<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.Only on
cylindrical objects<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.Only on
flat objects<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">52. By
default, which direction is the material projected?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">a.From the
back<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">b.From the
front<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">c.From the
top<o:p></o:p></span></div>
<br />
<div class="MsoNormal">
<span style="font-size: 8.0pt; line-height: 115%;">d.From the
bottom<o:p></o:p></span></div>
</div>
SABRI HUSSINhttp://www.blogger.com/profile/04326829217646289760noreply@blogger.com0