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Questions  

The solution set of the equation tan1xcot1x=cos1(2x) is

a
[0, 1]
b
[– 1, 1]
c
[1, 3]
d
none of these

detailed solution

Correct option is C

tan−1⁡x and cot−1⁡x  exist for all x∈Rcos−1⁡(2−x) exists if −1≤2−x≤1i.e.1≤x≤3So, the given equation holds for 1≤x≤3

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If a<132, then the number of solutions of sin1x3+cos1x3=aπ3, is 


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