Ify -sin -1 x- then 1- x 2 y 2- xy 1A- 2B- 2 yC- 1D- 0

The correct option is D 0 y_1=1/√(1 x^2)⇒(1 x^2)y^2_1=1⇒(1 x^2)2y_1y_2 2xy^2_1=0 ...

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Definition of Functions

Ify =sin -1 x...

Question

$If y = s i n^{- 1} x, t h e n (1 - x^{2}) y_{2} - x y_{1}$

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Similar questions

$If y = e^{s i n^{- 1} x}, t h e n (1 - x^{2}) y_{2} - x y_{1} =$

$If y = a c o s (l o g x) + b s i n (l o g x) t h e n x^{2} y_{2} + x y_{1} =$

y = {sin}^{- 1} x

(1 - x^{2}) y_{2} - x y_{1} = 0

y = sin (a {sin}^{- 1} x)

(1 - x^{2}) y_{2} - x y_{1} + a^{2} y = 0

c o s^{- 1} (\frac{x^{- 1} - x}{x^{- 1} + x}) a t x = - 1

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