Let `z=x+iy` then locus of moving point P(z) `(1+barz)/z in R`, is

Let z=x+iy. Then find the locus of P(z) such that (1+bar(z))/(z)in R

Let z=x+i ydot Then find the locus of P(z) such that (1+ bar z )/z in Rdot

Let z=x+i ydot Then find the locus of P(z) such that (1+ bar z )/z in Rdot

Let z=x+i ydot Then find the locus of P(z) such that (1+ bar z )/z in Rdot

If z= x+iy find the locus of z if |2z+1| = 2 .

If z = x +iy and if the point P in the argand plane represents z then find the locus of P satisfying the equation (z - i)/(z -1) is purely imaginary

Let 3-i and 2+i be affixes of two points A and B in the Argand plane and P represents the complex number z=x+iy . Then, the locus of the P if |z-3+i|=|z-2-i| , is

Let 3-i and 2+i be affixes of two points A and B in the Argand plane and P represents the complex number z=x+iy . Then, the locus of the P if |z-3+i|=|z-2-i| , is