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</pentrails><costumes><list struct="atomic" id="30"></list></costumes><sounds><list struct="atomic" id="31"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="1: Experiments" idx="1" x="359.13203435596415" y="69.13203435596427" heading="45" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="0,196,176.80000000000004,1" pen="tip" id="36"><costumes><list struct="atomic" id="37"></list></costumes><sounds><list struct="atomic" id="38"></list></sounds><blocks></blocks><variables></variables><scripts><script x="11" y="10"><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><block s="doStopThis"><l><option>all</option></l></block></script><comment x="210" y="12.666666666666629" w="128" collapsed="false">Slides 6 - 12&#xD;Part 1: Exploring Motion</comment><comment x="384" 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="184.6396484375" 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><script x="194" y="113.33333333333337"><block s="clear"></block></script><script x="83" y="291.66666666666663"><block s="setPenColorDimension"><l><option>brightness</option></l><l>50</l></block></script><script x="10" y="354.23333333333335"><custom-block s="polygon [sides] %s [size] %s"><l>3</l><l>50</l></custom-block></script><script x="135" y="420.16666666666674"><block s="setColor"><color>20,0,196,1</color></block></script><script x="51" y="220.66666666666663"><block s="setPenColorDimension"><l><option>hue</option></l><l>50</l></block></script><script x="357" y="233.5"><block s="receiveGo"></block><block s="doForever"><script><block s="setHeading"><l>45</l></block><block s="doSetGlobalFlag"><l><option>flat line ends</option></l><l><bool>true</bool></l></block><block s="setSize"><l>20</l></block><block s="down"></block><block s="forward"><l>150</l></block><block s="up"></block><block s="doWait"><l>1</l></block><block s="doGotoObject"><l><option>random position</option></l></block><block s="changePenColorDimension"><l><option>hue</option></l><l>10</l></block></script></block></script></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="255,211,0,1" pen="tip" id="88"><costumes><list struct="atomic" id="89"></list></costumes><sounds><list struct="atomic" id="90"></list></sounds><blocks></blocks><variables></variables><scripts><script x="18" y="20.00000000000003"><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="31.666666666666657" w="119" collapsed="false">Slides 7 - 18&#xD;Part 2: Angles &amp; Turning</comment><script x="18" y="158"><block s="down"><comment w="90" collapsed="false">TRIANGLE</comment></block><block s="doRepeat"><l></l><script><block s="forward"><l></l></block><block s="turn"><l></l></block></script></block><block s="up"></block></script><script x="22" y="311.66666666666663"><block s="down"><comment w="90" collapsed="false">PENTAGON</comment></block><block s="doRepeat"><l></l><script><block s="forward"><l></l></block><block s="turn"><l></l></block></script></block><block s="up"></block></script><script x="314" y="315.66666666666663"><block s="down"><comment w="90" collapsed="false">HEXAGON</comment></block><block s="doRepeat"><l></l><script><block s="forward"><l></l></block><block s="turn"><l></l></block></script></block><block s="up"></block></script><script x="310" y="154.66666666666663"><block s="down"><comment w="90" collapsed="false">SQUARE</comment></block><block s="doRepeat"><l></l><script><block s="forward"><l></l></block><block s="turn"><l></l></block></script></block><block s="up"></block></script><comment x="396" y="31.666666666666657" 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></scripts></sprite><sprite name="3: Epic Challenge" idx="3" x="100" y="0" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="31,229,255,1" pen="tip" id="144"><costumes><list struct="atomic" id="145"></list></costumes><sounds><list struct="atomic" id="146"></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></sprites></stage><variables></variables></scene></scenes></project><media name="21-22 U1L3.1 Student" app="Snap! 9.0, https://snap.berkeley.edu" version="2"></media></snapdata>