Evaluate sin(cot^-1x) | Sin cot inverse x | write the value of sin cot inverse x is equal to

sin(cot^-1x) の値は (A) sqrt(1+x^2) (B) x (C) (1+x^2)^(-3/2) (D) (1+x^2)^(-1/2) | 12 | IN...

The value of `sin(cot^-1x)=` (A) `sqrt(1+x^2)` (B) x (C) `(1+x^2)^(-3/2)` (D) `(1+x^2)^(-1/2)`

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if 'sin(cot^(-1)(x+1))=cos(tan^(-1)x)' then x is equal to || 'sin(cot^(-1)(x+1))=cos(tan^(-1)x)'

Prove that : `sin cot^(-1) tan cos^(-1) x=x`

`tan (cos ^(-1) x) = sin (cot ^(-1) ""(1)/(2))`

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tan (cos ^-1x) = sin (cot^-11/2) then x is equal to || Chapter -2 class 12th || Shiv MATHS ACADEMY

The value of `x` for which `sin(cot^(- 1)(1+x))=cos(tan^(- 1)x)` is

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