Write the complex number: `z=(2+i)/((1+i)(1-i2))`

Find the argument and the principal value of the argument of the complex number z=(2+i)/(4i+(1+i)^(2)) where i=sqrt(-1)

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

Write the real and imaginary parts of the complex number:- -((1)/(5)+i)/(i)

Find the conjugates of the following complex number: ((3-2i)(2+3i))/((1+2i)(2-i))

If complex number z lies on the curve |z-(-1+i)|=1, then find the locus of the complex number w=(z+i)/(1-i),i=sqrt(-1)1

The points A,B and C represent the complex numbers z_(1),z_(2),(1-i)z_(1)+iz_(2) respectively, on the complex plane (where, i=sqrt(-1) ). The /_\ABC , is

A complex number is given by z=(1+2i)/(1-(1-i)^(2)) What is the principal argument of z?