Let $V$ be an inner product space. What is the value of $<u,v>^2 = <u,v> <u,v> $?
where $u, v \in V$ and $<,>$ is the inner product on $V$.
Thanks for your help.
Let $V$ be an inner product space. What is the value of $<u,v>^2 = <u,v> <u,v> $?
where $u, v \in V$ and $<,>$ is the inner product on $V$.
Thanks for your help.
If $\alpha$ is the angle between $u$ and $v$ then
$<u,v>^2=||u||^2*||v||^2*\cos^2(\alpha)$