evaluate the magnitude of (šŸš’– + š’—)

Ɨ(3š’– āˆ’ šŸ“š’—), knowing that A is defined as š“ = |š’– Ɨ š’—|. (Hint: The cross product is distributive over addition and substraction, e.g., š’– Ɨ (š’— + š’˜) = š’– Ɨ š’— + š’– Ɨ š’˜)
A) 10A B) 10√2š“ C) 12A D) 13A E) none

1 answer

I hope you're not p, for whom I did almost this very problem ...
since the cross-product is distributive and anti-commutative,
(2u+v)Ɨ(3uāˆ’5v)
= 2uƗ3u - 2uƗ5v + vƗ3u - vƗ5v
= -10uƗv + 3vƗu
= 13vƗu
= 13A
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