Using mat lab An epicycloid is a curve shown partly in the f

Using mat lab An epicycloid is a curve (shown partly in the figure) obtained by tracing a point on a circle that rolls around a fixed circle. The parametric equation of a cycloid is given by: x = 13 cos(t)-2 cos(6.5t) y = 13 sin(t)- 2sin(6.5t) Plot the cycloid for 0 lessthanorequalot t lessthanorequalot 4 pi.

Solution

%Assigning t

T= [0:0.01:4*pi];

X= (13*cos (t))-(2*cos (6.5*t));

Y= (13*sin (t))-(2*sin (6.5*t));

Plot(x, y)

Xlabel (‘x’)

Ylabel (‘y’)

 Using mat lab An epicycloid is a curve (shown partly in the figure) obtained by tracing a point on a circle that rolls around a fixed circle. The parametric eq

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