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249,34,0,1This creates a square.numberOfSides4351079016,25,255,1This creates a pentagon.numberOfSides5-151-2090UserThis creates a the second, pink, 5-sided asterick.255,35,235,14numberOfSides590This creates a the third, orange, 8-sided asterick.255,195,140,11numberOfSides890UserAstThis creates the second blue 4-sided polygon in step 4.1,1,127,11numberOfSides490This creates the third purple 5-sided polygon in step 4.162,106,255,11numberOfSides590UserSpecial5100