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Oxshar Axtarishlar

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If x+iy= (a+ib)/(a-ib), show x²+y² = 1

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If z= x+it then the equation |z+1|=|z-1| represents

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If `z=x+iy and |z|=1`, show that `(z-1)/(z+1)(z!=-1)` is a purely imaginary quantity.

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Let `z=x+iy` where x,y are real variable `i=sqrt(-1).` If `|2z-1|=|z-2|`,then the point

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If the complex number z=x+iy satisfies the condition mod(z+1)=1, then z lies on

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Find the real and imaginary parts u(x,y) and v(x,y) of f(z)= z conjugate/(z+1)

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The complex numbers z = x + iy which satisfy the equation

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If z=x+iy and w=(1-iz)/(z-i) show that ..... || B.Sc maths- complex number -2

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The complex number |(z-i)/(z+i)| lies on (a) the x-axis(b)the y-axis (c)on the circle (d)none


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