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

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

In the Argand plane, the vector z = 4 - 3i is turned in the clockwise sense through 180^@ and stretched three times. The complex number represented by the new vector is

In the Argand plane, the vector z = 4 - 3i is turned in the clockwise sense through 180^(@) and stretched 3 times. The complex number represented by new vector is

The complex number 3+4i is rotated about origin by an angle of (pi)/(4) and then stretched 2 -times. The complex number corresponding to new position is

The point represented by the complex number 2-i is rotated about origin through an angle pi/2 in the clockwise direction. the complex number corresponding to new position of the point is

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 .