If sin y - x sin a - y - then dy - dx -A- sin 2a-y-sin aB- sin a-sin 2a-yC- cosa-sin 2a-yD- cosa-cos 2a-y

The correct option is A x=sin y/sin(a+y)→dx/dy=sin(a+y)cosy cos(a+y)siny/sin^2(a+y) =sina/sin^2(a+y) ∴dx/dy=sin^2(a+y)/sin(a) ...

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Implicit Differentiation

If sin y = x ...

Question

$I f s i n y = x s i n (a + y), t h e n \frac{d y}{d x} =$

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Solution

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Similar questions

sin y = x sin (a + y)

\frac{d y}{d x} = \frac{{sin}^{2} (a + y)}{sin a}

sin y = x sin (a + y),

\frac{d y}{d x} = \frac{{sin}^{2} (a + y)}{sin a}

s i n y = x s i n (a + y)

\frac{d y}{d x} = s i n^{2} \frac{(a + y)}{s i n a}

sin y = x sin (a + y)

\frac{d y}{d x} = \frac{{sin}^{2} (a + y)}{sin a}

\sin y = x \sin (a + y), then \frac{d y}{d x} is

\frac{\sin a}{\sin a \sin^{2} (a + y)}

\frac{\sin^{2} (a + y)}{\sin a}

\sin a \sin^{2} (a + y)

\frac{\sin^{2} (a - y)}{\sin a}

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