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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.--EPIC CHALLENGE-- Slides 19 - 20Slides 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!