Find the polar form of complex number 2+2i√3
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Step-by-step explanation:
r=|z|=√(2)²+(2√3)²
=4
tan alpha=|2√3/2|
=tanΠ/3
alpha=Π/3
since x lies in the I quadrent
then amp of z=Π/3
therefor polar form is
4[cos(Π/3)+isin(Π/3)]
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