`z=x+iy` and the point P represents z, in the Argand plane and `||(z-a)/(z+a)||=1 Ra (a) ne 0` then find the locus of P.

If z = x +iy and P represents z in the Argand plane and mod (2z-3) = 4 , then the locus of P is

If p represent z=x+iy in the argand plane and |z-1|^(2)+|z+1|^(2)=4 then the locus of p is

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

If P(x, y) denotes z=x+i y in Argand's plane and |(z-1)/(z+2 i)|=1 , then the locus of P is/an

If |(z-a)/(z+a)|=1 where Re (a)ne0 then locus of z = x +iy is

If P represents z=x+iy in the argand plane and abs(z+1-i)=abs(z+i-1) then locus of P is a/an

Let z=x+iy and a point P represent zin the argand plane. If the real part of frac{z-1}{z+i} is 1, then a point that lies on the locus of P is

If z=x+iy and |z|=1 , find the locus of z

If z = x + i y and . P represents z in the Argands plane. Find the locus of P when: z (z + 2) = 3

Find the locus of point z in the Argand plane if (z-1)/(z+1) is purely imaginary.