Input:
x=cos(t)-cos(80*t)*sin(t),y=2*sin(t)-sin(80*t)
Write:
`x=cos(t)-cos(80*t)*sin(t),y=2*sin(t)-sin(80*t)`
Compute:
$$x=cos(t) - cos(80\ t)\ sin(t), y=2\ sin(t) - sin(80\ t)$$
Output:
$$x=cos(t) - cos(80\ t)\ sin(t), y=2\ sin(t) - sin(80\ t)== x=cos(t)-cos(80\ t)\ sin(t), y=2\ sin(t)-sin(80\ t)$$
Result: $$x=cos(t)-cos(80\ t)\ sin(t), y=2\ sin(t)-sin(80\ t)$$
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