<snapdata remixID="13128143"><project name="Concentric Squares" app="Snap! 9.0, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="Concentric Squares"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="ConcentricSquares" type="command" category="motion"><header></header><code></code><translations></translations><inputs></inputs><script><block s="clear"></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="setHeading"><l>270</l></block><block s="doAsk"><l>How many squares do you want?</l></block><block s="doSetVar"><l>numSq</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What should the length of the smallest square be?</l></block><block s="doSetVar"><l>sideLen</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>How much bigger should each sqaure be?</l></block><block s="doSetVar"><l>multiplier</l><block s="getLastAnswer"></block></block><block s="doFor"><l>m</l><l>1</l><block var="numSq"/><script><block s="doRepeat"><l>4</l><script><block s="down"></block><block s="forward"><block s="reportVariadicProduct"><list><block s="reportVariadicProduct"><list><l>2</l><block var="m"/></list></block><block var="sideLen"/><block var="multiplier"/></list></block></block><block s="turnLeft"><l>90</l></block><block s="up"></block></script></block><block s="forward"><block s="reportDifference"><l>0</l><block s="reportVariadicProduct"><list><block var="sideLen"/><block var="multiplier"/></list></block></block></block><block s="setYPosition"><block s="reportVariadicSum"><list><block s="yPosition"></block><block s="reportVariadicProduct"><list><block var="sideLen"/><block var="multiplier"/></list></block></list></block></block></script></block></script></block-definition></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="true" hyperops="true" codify="false" inheritance="true" sublistIDs="false" id="81"><pentrails>data:image/png;base64,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</pentrails><costumes><list struct="atomic" id="82"></list></costumes><sounds><list struct="atomic" id="83"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="77.99999999999659" y="78.00000000000011" heading="270" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="80,80,80,1" 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="39" y="30"><block s="receiveGo"></block><custom-block s="ConcentricSquares"></custom-block></script></scripts></sprite><watcher var="numSq" style="normal" x="10" y="10" color="243,118,29"/><watcher var="sideLen" style="normal" x="10" y="31.000001999999995" color="243,118,29"/><watcher var="m" style="normal" x="10" y="52.00000399999999" color="243,118,29"/><watcher var="multiplier" style="normal" x="10" y="73.00000599999998" color="243,118,29"/></sprites></stage><variables><variable name="numSq"><l>50</l></variable><variable name="sideLen"><l>1.3</l></variable><variable name="m"><l>0</l></variable><variable name="multiplier"><l>1.2</l></variable></variables></scene></scenes></project><media name="Concentric Squares" app="Snap! 9.0, https://snap.berkeley.edu" version="2"></media></snapdata>