In the argand plane, the vector `z=4-3i,wherei=sqrt(-1),` is turned in the clockwise sense by `180^@`. Find the complex number represented by the new vector .

The vector z=-4+5i is turned counter clockwise through an angle of 180^@ and stretched 1.5 times. The complex number corresponding to the newly obtained vector is

Plot the complex number -4 + 5i on the Argand plane.

Plot the complex number -3 + 7i on the Argand plane.

In the Argand plane, the conjugate of the complex number 3-7i will lie in

Represent the following complex numbers in the complex plane 2+3i

Represent the following complex numbers in the complex plane 3-5i

If |z-1-i|=1 , then the locus of a point represented by the complex number 5(z-i)-6 is

Represent the complex numbers z= 1 + sqrt3i into polar form

Plot the conjegate of the complex number -7-4i on the Argand plane. ]

Find the modulus and the arguments of the complex number z=-sqrt(3)+i