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True or False: if "u" is a unit vector in the direction of "v", then v=||v||u.
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You can prove it.
so its true?
Divide both sides by \(\|\mathbf v\|\)
\[ \frac{\mathbf v}{\|\mathbf v\|} = \mathbf u \]
We know that \(\|\mathbf v\| \neq 0\) because \(\mathbf 0\) has no direction.
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I'm helping a friend with her homework...so i kinda don't know anything about this stuff personally...i'm just helping her out so i really can't add on to the question...sorry
your friend should be on the site...
Ask you friend if they know the formula for unit vector. Then then tell them to multiply both sides by the magnitude. Say this verbatim.
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