" (ii) "(1+i sqrt(3))^(2)

The principal argument of the complex number ((1 + i sqrt(3))^(2))/(4i(1 - i sqrt(3))) is

Find the principal argument of (1+i sqrt(3))^(2)

Find the principal argument of ( 1+i sqrt(3))^(2) .

Show that the points 1, (-1)/2 + i (sqrt3)/2 ,and (-1)/2 - i (sqrt(3))/(2) are the vertices of an equilateral triangle.

If z=((1+i sqrt(3))^(2))/(4i(1-i sqrt(3))) is a complex number then a.arg(z)=(pi)/(4) b.arg(z)=(pi)/(2)c|z|=(1)/(2)d.|z|=2

The smallest positive integer n for which (1+i sqrt(3))^(n / 2) is real is