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sin1aa23+a39+....+cos11+b+b2+...=π2then

a
a=−3  and  b=1
b
a=1  and  b=−13
c
a=16  and  b=12
d
None of these

detailed solution

Correct option is B

The given relation is possible when a−a23+a39+....=1+b+b2+...                                    Also−1≤a−a23+a39+...≤1    and   −1≤1+b+b2+...≤1⇒|b|<1⇒|a|<3     and    a1+a3=11−b⇒3aa+3=11−b

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