{[" 2.The set "],[{Re((2iz)/(1-z^(2))):z" is a complex nun "],[" is "]

The set {Re((2iz)/(1-z^(2))):z is a complex number,|z|=1,z=+-1}

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

If |Z-2|=2|Z-1| , then the value of (Re(Z))/(|Z|^(2)) is (where Z is a complex number and Re(Z) represents the real part of Z)

If |Z-2|=2|Z-1| , then the value of (Re(Z))/(|Z|^(2)) is (where Z is a complex number and Re(Z) represents the real part of Z)

The system of equation {:(|z+1-i|=2),(Re(z) ge 1):}} , where z is a complex number has

If w=|z|^(2)+iz^(2), where z is a nonzero complex number then

Let a = Im((1+z^(2))/(2iz)) , where z is any non-zero complex number. Then the set A = {a : |z| = 1 and z ne +- 1} is equal to

Let a = Im((1+z^(2))/(2iz)) , where z is any non-zero complex number. Then the set A = {a : |z| = 1 and z ne +- 1} is equal to

If z is any complex number, then the points z,iz,-z,-iz

If z_(1)=a+ib and z_(2)=c+id are complex numbers such that Re(z_(1)bar(z)_(2))=0, then the |z_(1)|=|z_(2)|=1 and Re(z_(1)bar(z)_(2))=0, then the pair ofcomplex nunmbers omega=a+ic and omega_(2)=b+id satisfies