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s="reportQuotient"><l>360</l><block var="numSides"/></block></block><block s="forward"><block var="length"/></block><block s="turn"><block var="angle"/></block></script></block><block s="doChangeVar"><l>numSides</l><l>1</l></block><block s="up"></block><block s="forward"><l>100</l></block></script></block></script></scripts></sprite><watcher var="numSides" style="normal" x="10" y="10" color="243,118,29"/><watcher var="angle" style="normal" x="10" y="31.000001999999995" color="243,118,29"/><watcher var="length" style="normal" x="10" y="52.00000399999999" color="243,118,29"/></sprites></stage><variables><variable name="numSides"><l>9</l></variable><variable name="angle"><l>45</l></variable><variable name="length"><l>25</l></variable></variables></scene></scenes></project><media name="Row of Polygons" app="Snap! 7, https://snap.berkeley.edu" version="2"></media></snapdata>