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If 3 sin2 A + 2 sin2 B = 1 and 3 sin 2A − 2 sin 2B = 0, where A and B are acute angles then find the value of (A +2B)


5 years ago

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Answers : (1)

										

Dear Nirabhra, 


sin2B=3/2sin2A …(i)


And from the first equation,


3sin2A=1-2sin2B=cos2B …(ii)


cos (A + 2B) = cos A. cos 2B – sin A.sin 2B


3cosA.sin2A-32sinA.sin2A


3cosA.sin2A-3sin2AcosA =0


cos (A+2B)=0


∴ A+2B=π2,3π2 …(iii)


Given that < A < π/2 and 0 < B < π/2


⇒ 0<A+2B<π+π2


⇒ 0<A+2B<3π2 …(iv)


From (iii) and (iv),


A+2B=π2


 




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5 years ago

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