Let \( V \) be an inner product space . Two vectors \( u, v \in V \) are called orthogonal if
\[ \langle u, v\rangle=0. \]If two vectors \(u,v\) are orthogonal, we write \(u\perp v\).
Let \( V \) be an inner product space . Two vectors \( u, v \in V \) are called orthogonal if
\[ \langle u, v\rangle=0. \]If two vectors \(u,v\) are orthogonal, we write \(u\perp v\).