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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