Let z1 and z2 be two complex numbers z1’=iz2’ and arg(z1/z2’) =pi then

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Let z1 and z2 be two complex numbers such that z1+i*z2=0 and arg(z1*z2)=pi . Then find arg(z1)

Let `z1` and `z2` be two complex numbers such that `|z1| = |z2| `and `arg(z1)+ arg(z2) = pi` th...

If z1 and z2 are two complex numbers such that |z1|=|z2|, arg (z1)=arg(z2)=π, then z1 is equal to

For any two complex numbers z1 and z2, prove that Re (z1z2) = Re z1 Re z2 – Im z1 Im z2

`|z_1|=|z_2|` and `arg((z_1)/(z_2))=pi`, then `z_1+z_2` is equal to

z1 and z2 are two complex numbers such that modz1=modz2 & arg(z1)+arg(z2) =pie then show that

Let z1 &z2 be two complex number such that arg(z1-z2)=pi/4 & z1,z2 satisfy the equation |z-3|=Re(z)

How to find the exact value of arg(z1 - z2)