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w="128" collapsed="false">Slides 6 - 12&#xD;Part 1: Exploring Motion</comment><comment x="383" y="14.666666666666629" w="154" collapsed="false">EXPERIMENT!  Change the inputs (arguments) to the repeat, move, and turn blocks.  Observe the impact each change has on the drawings on the stage.</comment><comment x="183.6396484375" y="161.33333333333337" w="90" collapsed="false">To make copies of this script, right click (CTRL+CLICK on Mac) on the top-most block and select duplicate.</comment></scripts></sprite><sprite name="3: Epic Challenge" idx="3" x="100.77669902912521" y="-6.501865884873297" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="31,229,255,1" pen="tip" id="53"><costumes><list struct="atomic" id="54"></list></costumes><sounds><list struct="atomic" id="55"></list></sounds><blocks></blocks><variables></variables><scripts><script x="10" y="17.00000000000003"><block s="receiveKey"><l><option>space</option></l><list></list></block><block s="setHeading"><l>90</l></block><block s="gotoXY"><l>100</l><l>0</l></block><block s="clear"></block></script><comment x="226" y="20.666666666666657" w="125" collapsed="false">--EPIC CHALLENGE--&#xD;Slides 19 - 20</comment></scripts></sprite><sprite name="2: Polygon" idx="2" x="0" y="0" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="127.5,59.5,23.000000000000004,1" pen="tip" id="69"><costumes><list id="70"><item><ref mediaID="2: Polygon_cst_Costume"></ref></item><item><ref mediaID="2: Polygon_cst_Costume(2)"></ref></item></list></costumes><sounds><list struct="atomic" id="71"></list></sounds><blocks></blocks><variables></variables><scripts><script x="18" y="16.999999999999574"><block s="receiveKey"><l><option>space</option></l><list></list></block><block s="setHeading"><l>90</l></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="clear"></block></script><comment x="228" y="28.666666666666202" w="119" collapsed="false">Slides 7 - 18&#xD;Part 2: Angles &amp; Turning</comment><script x="22" y="308.6666666666662"><block s="down"><comment w="90" collapsed="false">PENTAGON</comment></block><block s="doRepeat"><l>5</l><script><block s="forward"><l>100</l></block><block s="turn"><l>72</l></block></script></block><block s="up"></block><block s="setPenColorDimension"><l><option>brightness</option></l><l>50</l></block></script><script x="310" y="151.66666666666617"><block s="down"><comment w="90" collapsed="false">SQUARE</comment></block><block s="doRepeat"><l>4</l><script><block s="forward"><l>100</l></block><block s="turn"><l>90</l></block></script></block><block s="up"></block><block s="setPenColorDimension"><l><option>hue</option></l><l>50</l></block></script><comment x="396" y="28.666666666666202" w="189" collapsed="false">FIRST: Make a triangle, square, pentagon, and hexagon&#xD;NEXT: Look for the pattern.  Write an algorithm that would work for any sized polygon with any number of sides, then code the custom procedure in Snap!</comment><script x="25" y="467.33333333333337"><block s="down"></block><block s="doRepeat"><l>100</l><script><block s="forward"><l>100</l></block><block s="turn"><l>50</l></block></script></block><block s="up"></block></script><script x="18" y="133.99999999999955"><block s="down"><comment w="90" collapsed="false">TRIANGLE</comment></block><block s="doRepeat"><l>3</l><script><block s="forward"><l>100</l></block><block s="turn"><l>120</l></block></script></block><block s="up"></block><block s="setColor"><color>255,119,46,1</color></block></script><script x="313" y="317.6666666666662"><block s="down"><comment w="90" collapsed="false">HEXAGON</comment></block><block s="doRepeat"><l>6</l><script><block s="forward"><l>150</l></block><block s="turn"><l>60.2</l></block></script></block><block s="up"></block><block s="setSize"><l>5</l></block></script><script x="296" y="561.1666666666667"><custom-block s="Polygon [sides] %s [size] %s"><l>4</l><l>100</l></custom-block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="U1L.3.1 Morden Art With Polygons" app="Snap! 7, https://snap.berkeley.edu" version="2"><costume name="Costume" center-x="99.16454823615139" center-y="336.14493311477236" 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" 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" 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