If
$$L(t) := X(t) \times mX'(t) = v$$
and $v$ is an constant vector, $X(t)$ curve is a plane curve. How do I prove it?
If
$$L(t) := X(t) \times mX'(t) = v$$
and $v$ is an constant vector, $X(t)$ curve is a plane curve. How do I prove it?
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