If $\vec{u}, \vec{v}$ are non-zero vectors with $|\vec{z} \cdot \vec{v}|=\mid \overrightarrow{k z}\|\| \vec{v} \|$ , then $\vec { u }$ is either parallel or anti-parallel to $\vec { v }$ .

Question

Quizplus · Accepted Answer

The statement contains a typographical error in the notation and does not logically follow to the conclusion about the vectors $\vec{u}$ and $\vec{v}$ being parallel or anti-parallel. The correct interpretation likely involves the dot product or magnitude of vectors, but as written, it does not provide a valid mathematical relationship to conclude the parallelism or anti-parallelism of $\vec{u}$ and $\vec{v}$.

If u⃗,v⃗\vec{u}, \vec{v}u,v Are Non-Zero Vectors With ∣z⃗⋅v⃗∣=∣kz→∥∥v⃗∥|\vec{z} \cdot \vec{v}|=\mid \overrightarrow{k z}\|\| \vec{v} \|∣z⋅v∣=∣kz∥∥v∥

If $\vec{u}, \vec{v}$ Are Non-Zero Vectors With $|\vec{z} \cdot \vec{v}|=\mid \overrightarrow{k z}\|\| \vec{v} \|$