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Slides 6 - 12 Part 1: Exploring MotionEXPERIMENT! Change the inputs (arguments) to the repeat, move, and turn blocks. Observe the impact each change has on the drawings on the stage.To make copies of this script, right click (CTRL+CLICK on Mac) on the top-most block and select duplicate.Slides 7 - 18 Part 2: Angles & TurningFIRST: Make a triangle, square, pentagon, and hexagon NEXT: Look for the pattern. Write an algorithm that would work for any sized polygon with any number of sides, then code the custom procedure in Snap!--EPIC CHALLENGE-- Slides 19 - 20