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Compute the modulus and argument of: 2(cos(2π/3)+isin(2π/3))
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for a number a+bi it's complex modulus is sqrt(a^2+b^2) so we get sqrt(4*cos(2pi/3)^2+4*sin(2pi/3)^2) we know that sin^2(x)+cos^2(x)=1 so we get sqrt(4)=2 basically you already have the modulus in your description, cause when you convert to polar coordinates the first thing r(cosA+isinA), r - is the so called modulus. So don't repeat that demonstration. just say it's 2 and for the argument is just 2pi/3. So basically you already have those things if your number is like r(cosx+i*sinx). So you don't have to do anything at all.
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