<snapdata remixID="14848018"><project name="drawing polygons" app="Snap! 11.0.8, https://snap.berkeley.edu" 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select="1"><scene name="drawing polygons"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="drawAPolygon %&apos;numberOfSides&apos;" type="command" category="pen"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input></inputs><script><block s="down"></block><block s="doRepeat"><block var="numberOfSides"/><script><block s="forward"><l>30</l></block><block s="turnLeft"><block s="reportQuotient"><l>360</l><block var="numberOfSides"/></block></block></script></block><block s="up"></block></script></block-definition></blocks><primitives></primitives><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" 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