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0102tan1xdx= Where [.]=GIF

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a
102−tan⁡1
b
101
c
102+tan⁡1
d
102−π4

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detailed solution

Correct option is A

For 0≤x≤tan⁡1 and tan⁡1≤x≤102∫0102 tan−1⁡xdx=∫0tan⁡1 0dx+∫tan⁡1102 1dx=(x)tan1102=102−tan⁡1


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