1. Create a function that returns points on the Spirograph curve and plots the three shown spirographs Ring 150/105 and wheel 63 Ring 150/105 and wheel 52 Ring - 144/96 and wheel = 80 x(t) = (R-r) cos(t) + a cos T s ((1/ - 1) ) (( 1) ) y(t) = (R-r) sin(t)- a sin for t [0, P], where x(t+P) = = a(t) and y(t +P)= y(t). artements (1) (2) In the classic Spirograph game, we have rings with 96 teeth (R = 96) and 105 teeth ( R = 105) and wheels with between 24 and 84 teeth (e.g. r = 24). Specific wheel sizes in the classic game are r = [24, 30, 32, 40, 42, 45, 48, 52, 56, 60, 63, 72, 75, 80, 84] (3) The value of a corresponds to the "hole number" in the wheel where you place your pen. This value should between 0 and r (0 a r).