If |p| = 2, |q| = 3 and (p, q) = π/6, then find |p × q|².
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Answered by
31
Answer:
|p × q|² = 9 is the required Answer.
Step-by-step explanation:
Given that
|p| = 2,
|q| = 3 and
(p, q) = α = π/6
We know that
p × q = |p| . |q| Sinα.n (where n is the unit vector Perpendicular to p & q)
|p × q| = |p| . |q| Sinα
|p × q| = (2) . (3) Sin(π/6)
|p × q| = (2) . (3) (1/2)
|p × q| = 3
So
|p × q|² = 9 is the required Answer.
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6
Step-by-step explanation:
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