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This code makes the sprite attached to the cursor and changes color depending on whether the x is positive or negative. 11The code here makes a red circle and when the direction is 30 degrees and 60 degrees then it makes two blue circles11This code draws a red circle that increases its pensize once the sprite's direction is below 90 degreees11This code makes a green circle and when the direction of the sprite is between the degrees 270-180 it turns red and makes that portion of the circle red.