" Solve for "z:bar(z)=iz^(2)

Solve bar(z)=iz^(2) (z being a complex number)

IF S = {z in C : bar(z) = iz^(2)} , then the maximum value of |z - sqrt(3) - i |^(2) in S is ________

Find all complex number z satisfying bar(z)+1=iz^(2)+|z|^(2)

Solve : |z|=z+bar(1-2i)

Solve : barz=iz^2 (z being a complex number)

Find number of all complex numbers z satisfying bar(z) =iz^2

For all z in C, prove that (i) (1)/(2)(z+bar(z))=Re(z), (ii) (1)/(2i)(z-bar(z))=Im(z), (iii) z bar(z)=|z|^(2), (iv) z+bar(z))"is real", (v) (z-bar(z))"is 0 or imaginary".

If z = x + iy, find in rectangular form. Re (bar(iz))

Solve the equation z^(2)=bar(z)

Solve the equation z^(2)=bar(z)