If z1,z2.........zn=z, then argz1+arg ...

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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If z=z_(1) z_(2) z_(3)….....z_(n) prove that "arg" z- ("arg" z_1 + "arg" z_2 + ….........+ "arg" z_(n) )=2n pi_(1) n in I .

If |z_(1)|=|z_(2)| and arg z_(1) + arg z_(2)=0 then

If |z_(1)+ z_(2)|=|z_(1)|+|z_(2)| , then arg z_(1) - arg z_(2) is

If arg (z) lt 0 then arg(-z)-arg(z) =.....

If | z_ (1) + z_ (2) | = | z_ (1) -z_ (2) |, then arg z_ (1) -arg z_ (2) =

If arg (bar (z) _ (1)) = arg (z_ (2)) then

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