Let z_1 and z_2 be two complex numbers such that (z_1 ) ̅=i(z_2 ) ̅ and arg⁡〖(z_1/(z_2 ) ̅ )=π〗|#jee

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`|z_1|=|z_2|` and `arg((z_1)/(z_2))=pi`, then `z_1+z_2` is equal to `|z_1|=|z_2|` and `arg((z_1)/(z_2))=pi`, then `z_1+z_2` is equal to
Let z1 and z2 be two complex numbers such that \(\bar {z_1}=i\bar {z_2}\) and arg(z1/¯z2) = π then Let z1 and z2 be two complex numbers such that \(\bar {z_1}=i\bar {z_2}\) and arg(z1/¯z2) = π then
If `z_1a n dz_2` are two complex numbers such that `|z_1|=|z_2|a n d arg(z_1)+a r g(z_2)=pi` , t... If `z_1a n dz_2` are two complex numbers such that `|z_1|=|z_2|a n d arg(z_1)+a r g(z_2)=pi` , t...
(𝑧_1+𝑧_2 ) ̅=(𝑧_1 ) ̅+(𝑧_2 ) ̅ (𝑧_1+𝑧_2 ) ̅=(𝑧_1 ) ̅+(𝑧_2 ) ̅
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If z_1 and z_2 be any two complex numbers such that |z_1+z_2 |=|z_1 |+|z_2 |, then arg〖 z〗_1-arg If z_1 and z_2 be any two complex numbers such that |z_1+z_2 |=|z_1 |+|z_2 |, then arg〖 z〗_1-arg
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