Math, asked by behaviour5396, 10 months ago

Let û = u₁î + u₂ĵ + u₃ˆk be a unit vector in ℝ³ and ŵ = 1/√6 (î +ĵ = 2ˆk). Given that there exists a vector
→v in ℝ³ such that |û x →v| = 1 and ŵ . (û x →v) = 1. Which of the following statement(s) is(are) correct?
(A) There is exactly one choice for such →v (B) There are infinitely many choices for such →v
(C) If û lies in the xy-plane then |u₁| = |u₂| (D) If û lies in the xz-plane then 2|u₁| = |u₃|

Answers

Answered by namitha7bkvrbk
3

Answer:

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Step-by-step explanation:

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