Argand Plane and Polar Representation

Basics of Complex numbers| modulus| argument and representation on Argand diagram

Representation OF Complex Number in Argand Plane|| Addition Subtraction Multiplication OF Complex Numbers|| Conjugate OF Complex Number

If A(z_(1)) and A(z_(2)) are two fixed points in the Argand plane and a point P(z) moves in the Argand plane in such a way that |z-z_(1)|=|z-z_(2)| , then the locus of P, is

Indicate the region in the Argand plane respresented by |z+1|^2+|z-1|^2 =4 .

Find polar representation for the following complex numbers: z_(3)=cos a+sin a+i(sin a-cos a),a in sin[0,(pi)/(4)]

OMR|Argand Plane|Polar Form Of A Complex Number|Questions|Quadratic Equations

OMR|Modulus Of A Complex Number|Properties Of Modulus Of A Complex Number|Argand Plane|Questions|Polar Form Of A Complex Number

Polar Representation Of Complex Number |Questions|OMR

In the propagation of polarised light waves, the angle between the plane of vibration and the plane of polarization is