Discussion
Parametric representations are generally
Answer: A
A curve can be parametrised in infinitely many ways - changing the parameter traces the same set of points at a different rate.
\[ (\cos t, \sin t) \quad\text{and}\quad (\cos 2t, \sin 2t) \]
both describe the unit circle. So parametric representations are non-unique: the curve determines the shape, not the parametrisation.
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