Given that

\vec { v }

and

\vec { w }

are non-zero vectors and that

\vec { v } \cdot \vec { w } = 0

and

\vec { v } \times \vec { w } = \vec { i } + \vec { j } + \vec { k }

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

\theta

between

\vec { v }

and

\vec { w }

\| \vec { v } \|

and

\| \vec { w } \|

is greater than 1.

The Vectors v⃗\vec { v }v And W⃗\vec { W }W Are Shown Below

True/False

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The Vectors $\vec { v }$ And $\vec { W }$ Are Shown Below

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