A non-zero complex number `z` is uniquely determined if

A non-zero complex number z is said to be purely imaginary if

Find the non-zero complex number z satisfying z =i z^2dot

Find the non-zero complex numbers z satisfying z =i z^2dot

Find the non-zero complex number z satisfying z =i z^2dot

z_(1) and z_(2) are two non-zero complex numbers, they form an equilateral triangle with the origin in the complex plane. Prove that z_(1)^(2)-z_(1)z_(2)+z_(2)^(2)=0

Find the non-zero complex numbers z satisfying z=iz^(2)

For any non zero complex number z, the minimum value of abs(z)+abs(z-1) is

Find the non-zero complex numbers z satisfying barz =i z^2dot