If `z_1,z_2.........z_n=z`, then `argz_1+arg z_2+.......+arg z_n and arg z` differ by a

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`arg(z_1z_2)=arg(z_1)+arg(z_2)` `arg(z_1z_2)=arg(z_1)+arg(z_2)`
`|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
`arg(z_1/z_2)=arg(z_1)-arg(z_2)` `arg(z_1/z_2)=arg(z_1)-arg(z_2)`
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
If `|z_(1)|=|z_(2)|and argz_(1)+argz_(2)=0,` then show that `z_(1) and z_(2)` are tow comple If `|z_(1)|=|z_(2)|and argz_(1)+argz_(2)=0,` then show that `z_(1) and z_(2)` are tow comple
if mod(z1+z2) greater then mod(z1-z2) then prove that arg(z1/z2) is greater then -pi/2 ... if mod(z1+z2) greater then mod(z1-z2) then prove that arg(z1/z2) is greater then -pi/2 ...
If `arg z = alpha` and |z-1|= 1 then `|(z-2)/z|` is equal to If `arg z = alpha` and |z-1|= 1 then `|(z-2)/z|` is equal to
This Quadratic Leads to a Wild Power! l P590 This Quadratic Leads to a Wild Power! l P590