" XAMPLE 24Find the complex number z for which "|z+1|=z+2(1+i)

Find the complex number z for which |z| = z + 1 + 2i.

The complex number z satisfying the equation |z-i|=|z+1|=1 is

The complex number z satisfying the equation |z-i|=|z+1|=1

If z is a complex number satisfying the relation |z+ 1|=z+2(1+i) , then z is

Find the complex number z such that |z-2+2i| le 1 and z has the : least absoluate value.

Find the complex number z such that |z-2+2i| le 1 and z has the : numerically least amplitude.

If z is a complex number satisfying the relation |z+1|=z+2(1+i), then z is

If the complex number z is such that |z-1|le1 and |z-2|=1 find the maximum possible value |z|^(2)

If a & b are complex numbers then find the complex numbers z_1 & z_2 so that the points z_1 , z_2 and a , b be the corners of the diagonals of a square.

If z is a complex number satisfying the relation |z+1| = z + 2 (1 +i) , then z is