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

Suppose z=x+iy where x and y are real numbers and i=sqrt(-1) the points (x,y) for which (z-1)/(z-i) is real lie on

Suppose z=x+iy where x and y are real numbers and i=sqrt(-1) . The points (x ,y) for which (z-1)/(z-i) is real . Lie om -

Let z=x+iy. If |z2|=2|z-1|, then |z|^(2)

Let z=x+iy, where x,y in R and i=sqrt(-1). Find the radius of circle inscribed in the triangle formed by locus of P(z) satisfying (z^(2)-1)/(z^(2)+1)in R and the line 4x+3y=12 .

Let z=x+iy , where x and y are real. The points (x,y) in the xy-plane of which (z+1)/(z-1) is purely imaginary, lie on

Let z=x+iy, where x and y are real. Thepoints (x,y) in the X-Y plane for which (z+i)/(z-i) is purely imaginary lie on

Let z=x+iy and a point P represent z in the Argand plane. If the real part of (z-1)/(z+i) is 1, then a point that lies on the locus of P is