<snapdata remixID="10382395"><project name="Row of Polygons" app="Snap! 7, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="Row of Polygons"><notes></notes><hidden></hidden><headers></headers><code></code><blocks></blocks><stage name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" id="5"><pentrails>data:image/png;base64,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</pentrails><costumes><list struct="atomic" id="6"></list></costumes><sounds><list struct="atomic" id="7"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="300" y="0" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="47,213.00000000000006,255,1" pen="tip" id="12"><costumes><list struct="atomic" id="13"></list></costumes><sounds><list struct="atomic" id="14"></list></sounds><blocks></blocks><variables></variables><scripts><script x="13.538461538461533" y="7.692307692307692"><block s="receiveGo"></block><block s="clear"></block><block s="setHeading"><l>90</l></block><block s="gotoXY"><l>0</l><l>100</l></block><block s="doAsk"><l>How many sides would you like there to be in the first polygon? Please choose an integer from 3 to 7 and press "Enter."</l></block><block s="doSetVar"><l>numberSides</l><block s="getLastAnswer"></block></block><block s="doSetVar"><l>xPosition</l><l>-205</l></block><block s="doSetVar"><l>sideLength</l><l>45</l></block><block s="gotoXY"><l>-150</l><l>140</l></block><block s="write"><l>Five Polygons with Increasing Numbers</l><l>15</l></block><block s="gotoXY"><l>-150</l><l>120</l></block><block s="write"><l>of Sides and Decreasing Side Lengths</l><l>15</l></block><block s="gotoXY"><block var="xPosition"/><l>70</l></block><block s="setColor"><color>255,89,47,1</color></block><block s="doRepeat"><l>5</l><script><block s="doRepeat"><block var="numberSides"/><script><block s="down"></block><block s="forward"><block var="sideLength"/></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="numberSides"/></block></block></script></block><block s="up"></block><block s="gotoXY"><block s="reportVariadicSum"><list><block var="xPosition"/><l>5</l></list></block><l>65</l></block><block s="floodFill"></block><block s="setHeading"><l>90</l></block><block s="doSetVar"><l>xPosition</l><block s="reportVariadicSum"><list><block var="xPosition"/><l>105</l></list></block></block><block s="gotoXY"><block var="xPosition"/><l>70</l></block><block s="doSetVar"><l>numberSides</l><block s="reportVariadicSum"><list><block var="numberSides"/><l>1</l></list></block></block><block s="doSetVar"><l>sideLength</l><block s="reportDifference"><block var="sideLength"/><l>9</l></block></block><block s="changePenColorDimension"><l><option>hue</option></l><l>10</l></block></script></block><block s="gotoXY"><l>-100</l><l>-100</l></block><block s="write"><l>Have a great day!</l><l>20</l></block><block s="gotoXY"><l>300</l><l>0</l></block></script></scripts></sprite><watcher var="numberSides" style="normal" x="5.00000000000019" y="11.000003999999983" color="243,118,29" hidden="true"/><watcher var="sideLength" style="normal" x="9.99999999999984" y="10.000000000000009" color="243,118,29" hidden="true"/><watcher var="xPosition" style="normal" x="7.000000000000051" y="33.00000599999997" color="243,118,29" hidden="true"/></sprites></stage><variables><variable name="numberSides"><l>9</l></variable><variable name="xPosition"><l>320</l></variable><variable name="sideLength"><l>0</l></variable></variables></scene></scenes></project><media name="Row of Polygons" app="Snap! 7, https://snap.berkeley.edu" version="2"></media></snapdata>