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If `tan^(-1) (x^(2) + 3|x| -4) + cot^(-1) (4pi + sin^(-1) sin 14) = (pi)/(2)` then the value of `sin^(-1) sin 2x` is

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If tan^(-1)(x^2+3|x|-4)+cot^(-1)(4pi+sin^(-1)sin 14)=pi/2, t h e n the value of sin^(-1)sin2x is (a) 6-2pi (b) 2pi-6 (c) pi-3 (d) 3-pi

If tan^(-1)(x^2+3|x|-4)+cot^(-1)(4pi+sin^(-1)s in 14)=pi/2, t h e n the value of sin^(-1)2x is 6-2pi (b) 2pi-6 pi-3 (d) 3-pi

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  1. about to only mathematics

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  3. If tan^(-1) (x^(2) + 3|x| -4) + cot^(-1) (4pi + sin^(-1) sin 14) = (pi...

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