-2+2sqrt(3)i

If z(2-2 sqrt(3) i)^(2)=i(sqrt(3)+i)^(4) then arg z=

The square roots of - 2 + 2 sqrt(3)i are :

The square roots of - 2 + 2 sqrt(3)i are :

Express (-sqrt(3)+sqrt(-2))(2 sqrt(3)-i) in the form of a+i b

Show that the points represented by the complex numbers 2 + 2i, -2 - 2i, -2sqrt(3) + 2sqrt(3) i in the Argand's plane form an equilateral triangle.

Show that the points in the Argand digraam represented by the complex numbers 2+2i,-2-2i, 2 sqrt(3)+ 2sqrt(3)i are the vertices of an equilateral triangle.

Find the sum and product of the complex numbers -sqrt(3)+sqrt(-2) and 2sqrt(3)-i

Find the sum and product of the complex numbers -sqrt(3)+sqrt(-2) and 2sqrt(3)-i

If z is a complex number such that |z|=4 and a r g(z)=(5pi)/6 , then z is equal to -2sqrt(3)+2i b. 2sqrt(3)+i c. 2sqrt(3)-2i d. -sqrt(3)+i

If z is a complex number such that |z|=4 and a r g(z)=(5pi)/6 , then z is equal to -2sqrt(3)+2i b. 2sqrt(3)+i c. 2sqrt(3)-2i d. -sqrt(3)+i