<snapdata remixID="14845568"><project name="Polygon Procedure 4 " app="Snap! 11.0.8, https://snap.berkeley.edu" 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select="1"><scene name="Polygon Procedure 4 "><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="up"></block><block s="doSetVar"><l>numberOfSides</l><l>10</l></block><block s="gotoXY"><l>-20</l><l>0</l></block><block s="setColor"><color>145,26,68,1</color></block><block s="up"></block><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><block s="gotoXY"><l>40</l><l>0</l></block><block s="down"></block><block s="setColor"><color>59,255,12,1</color></block><block s="doSetVar"><l>numberOfSides</l><l>3</l></block><block s="doRepeat"><block 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