If \( \int_{0}^{\sin ^{-1} \pi / 4}(\pi-4 \sin \theta) \sin 2 \theta \ln (1+\tan (\sin \theta)) ...
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If \( \int_{0}^{\sin ^{-1} \pi / 4}(\pi-4 \sin \theta) \sin 2 \theta \ln (1+\tan (\sin \theta)) d \theta \) is \( k \) then \( \frac{960 k}{\pi^{3} \ln 2} \) is equal to
(a) 11
(b) 10
(c) 12
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