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Question

If sinαa=cosαb, then a sin 2α+b cos 2α =

A
a
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B
b
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C
a+b
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D
ab
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Solution

The correct option is B b
sinαa=cosαbtan α=ab
a sin 2α+b cos 2α=a2tanα1+tan2α+b1tan2α1+tan2α=a.2aba2+b2+b.(b2a2b2+a2)
=b(2a2+b2a2)a2+b2=b.

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