If the complex numbers $sin x + i cos 2 x$ and $cos x - i sin 2 x$ are conjugate to each other, then $x =$

n π

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(2 n + 1) \frac{π}{2}

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0

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Not possible

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Solution

The correct option is D Not possible
according to given condition :
$sin x = cos x$ and $sin 2 x = cos 2 x$
this is clearly impossible

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Similar questions

s i n x + i c o s 2 x

c o s x - i s i n 2 x

The complex number sin x+i cos 2x and cos x - i sin 2x are conjugate to each other for :

sin x + i cos 2 x, cos x - i sin 2 x

x =

sin x + i cos 2 x

cos x - i sin 2 x

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