Which of the following expresses the fact that the vectors $u$ and $v$ have the same length?
(a) $u · u = v · v$
(b) $||u + v|| = ||u|| − ||v||$
(c) ${u \over||u||} = {v \over ||v||}$
(d) $||u + v|| = ||u|| + ||v||$
So my thoughts are, definitely not the last one or first. I think it would be b but it would be nice to get other opinions.
it's the first because $u\cdot u$ is the length squared.