complex Numbers

The value of arg(i$ w $)+ arg (i$ w^2 $)=$ \pi +3 arg \omega  $
is
$ arg i=\frac{\pi}{2} $ $ arg \omega=\frac{2\pi}{3} $
$ arg z_1z_2=argz_1+arg z_2 $

I need quick answers please coz i'm having test ahead.

Comments

doubt:(Note: here w is not the cube root of unity.)

It is correct that the $ arg i=\frac{\pi}{2} $ , then how could u claim the arg. of w to be 2pi/3 ?

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``Old theorems never die; they turn into definitions.''
----E. Hewitt

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