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Questions  

tantan11a+b+tan1ba2+ab+1=

a
a
b
1a
c
b
d
1b

detailed solution

Correct option is B

we have tantan−11a+b+tan−1ba2+ab+1                =tantan−11a+b+tan−1(a+b)−a1+(a+b)a                =tantan−11a+b+tan−1(a+b)-tan−1a                =tanπ2-tan−1a                =tancot−1a                =tantan−11a                 =1a

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