Given that $\vec { v }$ and $\vec { w }$ are non-zero vectors and that $( \vec { V } \times \vec { w } ) \cdot \vec { u } = 0$ for all vectors $\vec { u }$ , then which of the following MUST be true? Select all that apply.
A) $\vec { v }$ is perpendicular to $\vec { w }$ .
B) $\vec { v }$ is parallel or anti-parallel to $\vec { w }$ .
C)The angle $\theta$ between $\vec { v }$ and $\vec { w }$ satisfies .
D)The angle $\theta$ between $\vec { v }$ and $\vec { w }$ satisfies .
E)At least one of $\| \vec { v } \|$ and $\| \vec { w } \|$ is greater than 1.

Question

Given that $\vec { v }$ and $\vec { w }$ are non-zero vectors and that $( \vec { V } \times \vec { w } ) \cdot \vec { u } = 0$ for all vectors $\vec { u }$ , then which of the following MUST be true? Select all that apply.
A) $\vec { v }$ is perpendicular to $\vec { w }$ . 
B) $\vec { v }$ is parallel or anti-parallel to $\vec { w }$ . 
C)The angle $\theta$ between $\vec { v }$ and $\vec { w }$ satisfies . 
D)The angle $\theta$ between $\vec { v }$ and $\vec { w }$ satisfies . 
E)At least one of $\| \vec { v } \|$ and $\| \vec { w } \|$ is greater than 1.

Quizplus · Accepted Answer

The Answer of Given that $\vec { v }$ and $\vec { w }$ are non-zero vectors and that $( \vec { V } \times \vec { w } ) \cdot \vec { u } = 0$ for all vectors $\vec { u }$ , then which of the following MUST be true? Select all that apply.
A) $\vec { v }$ is perpendicular to $\vec { w }$ . 
B) $\vec { v }$ is parallel or anti-parallel to $\vec { w }$ . 
C)The angle $\theta$ between $\vec { v }$ and $\vec { w }$ satisfies . 
D)The angle $\theta$ between $\vec { v }$ and $\vec { w }$ satisfies . 
E)At least one of $\| \vec { v } \|$ and $\| \vec { w } \|$ is greater than 1.

Given That v⃗\vec { v }v And w⃗\vec { w }w Are Non-Zero Vectors and That

Given That $\vec { v }$ And $\vec { w }$ Are Non-Zero Vectors and That