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Chris Tan, Sahema Sarika This script enables a pentagon pinwheel by utilzing the skill of repetition and changing the pen to a different color and direction.Simplfies the process of making shapes by using the number of branches block so that it is easier to substitute the value in the 360/ block and repeat blocks.