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If `sin(sin^-1(1/5) + cos^-1(x))` = 1, then x = ______
Concept: undefined >> undefined
Evaluate cot(tan−1(2x) + cot−1(2x))
Concept: undefined >> undefined
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Prove that `2 tan^-1 (3/4) = tan^-1(24/7)`
Concept: undefined >> undefined
Evaluate:
`sin[cos^-1 (3/5)]`
Concept: undefined >> undefined
Find the value of `cos^-1 (1/2) + tan^-1 (1/sqrt(3))`
Concept: undefined >> undefined
Evaluate `cos[pi/6 + cos^-1 (- sqrt(3)/2)]`
Concept: undefined >> undefined
If tan−1x + tan−1y + tan−1z = π, then show that `1/(xy) + 1/(yz) + 1/(zx)` = 1
Concept: undefined >> undefined
Prove that sin `[tan^-1 ((1 - x^2)/(2x)) + cos^-1 ((1 - x^2)/(1 + x^2))]` = 1
Concept: undefined >> undefined
Prove that cot−1(7) + 2 cot−1(3) = `pi/4`
Concept: undefined >> undefined
Show that `sin^-1(3/5) + sin^-1(8/17) = cos^-1(36/85)`
Concept: undefined >> undefined
Prove that `2 tan^-1 (1/8) + tan^-1 (1/7) + 2tan^-1 (1/5) = pi/4`
Concept: undefined >> undefined
Find the distance between the parallel lines `x/2 = y/(-1) = z/2` and `(x - 1)/2 = (y - 1)/(-1) = (z - 1)/2`
Concept: undefined >> undefined
`int (sinx)/(1 + sin x) "d"x`
Concept: undefined >> undefined
`int 1/(4x + 5x^(-11)) "d"x`
Concept: undefined >> undefined
`int (sin(x - "a"))/(cos (x + "b")) "d"x`
Concept: undefined >> undefined
`int 1/sqrt(2x^2 - 5) "d"x`
Concept: undefined >> undefined
`int ["cosec"(logx)][1 - cot(logx)] "d"x`
Concept: undefined >> undefined
`int (cos2x)/(sin^2x cos^2x) "d"x`
Concept: undefined >> undefined
`int sin4x cos3x "d"x`
Concept: undefined >> undefined
`int ("e"^xlog(sin"e"^x))/(tan"e"^x) "d"x`
Concept: undefined >> undefined
