3sin²A - 2sinA - 5.
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Answer:
2π
3sin2A+2sin2B=1
3sin2A=1−2sin2B
3sin2A=cos2B
3sinA=sinAcos2B ....(1)
Also given 3sin2A=2sin2B
3(2sinAcosA)=2sin2B
3sinA=cosAsin2B ....(2)
From (1) and (2), we get
cosAsin2B=sinAcos2B
⇒cos(A+2B)=0
⇒A+2B=2π
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