i sin (A - A) - and abs(A+B) - then tind the value of R.
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We know that,
A×B=ABsinθ
Also, A.B=ABcosθ
Given : ∣A×B∣=3A.B
Using ∣A×B∣=∣A∣∣B∣sinθ
We get ∣A×B∣=ABsinθ
A.B=∣A∣∣B∣cosθ
∴ ABsinθ=3ABcosθ
tanθ=3⟹θ=60o
Now (A+B)2=A2+B2+2A.B
=A2+B2+2ABcosθ
=A2+B2+2AB×21
=A2+B2+AB
or ∣A+B∣=(A2+B2+AB)1/2
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1
A +B = 1
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