[" (2Points) "],[" The arg ument of the complex number "(1+i)^(4)" is "]

The modulus and the principal asrgumentof the complex nuber (1-i)/(3+i)+4i are (A) modulus = sqrt(3) (B) modulus = 6 (C) arg=tan^-1 (18) (D) arg=tn^-1 (3/4)

The modulus and the principal asrgumentof the complex nuber (1-i)/(3+i)+4i are (A) modulus = sqrt(3) (B) modulus = 6 (C) arg=tan^-1 (18) (D) arg=tn^-1 (3/4)

Prove that the representative points of the complex numbers 1+4i, 2+7i, 3+ 10i are collinear

In the Argrand plane, the points represented by the complex numbers 1+2i,2+3i and -4-3i form

If z ne 0 be a complex number and "arg"(z)=pi//4 , then

If z ne 0 be a complex number and "arg"(z)=pi//4 , then

The points representing the complex number z for which arg((z-2)/(z+2))=pi/3 lie on

If z=-i-1 is a complex number,then arg (z) will be

If Z= -1+i be a complex number .Then Arg(Z) is equal to