write in the form `A+iB` , `[1+cos(pi/3)+isin(pi/3)]^6`

cos(pi/4)+isin(-pi/4)=?

-2(cos(pi/3)+isin(pi/3))=?

z=cos(pi/6)+isin(pi/6)=?

(cos(pi/6)+isin(pi/6))^7=?

cos((3pi)/4)-isin((3pi)/4)=?

Find the modulus and argument of the following complex number and convert them in polar form: (i-1)/[cos(pi/3)+isin(pi/3)]

The real part of [1+cos(pi/5)+isin (pi/5)]^(-1)

Find the continued product of the four values of (cos(pi)/(3)+isin(pi)/(3))^(3//4)

If z = cos"" pi/4+ isin (pi/6) ,then

Convert the complex number z=(i-1)/(cos(pi/3)+isin(pi/3)) in the polar form.