Linked from

The 8 pages that link to Polar form, each with the reason it gives.

• Complex planeRelated: It makes rotations and scalings under multiplication explicit.

• Euler's formulaRelated: Euler's identity converts polar form into an exponential expression.

• Complex logarithmRelated: The logarithm separates naturally into the logarithm of magnitude and the angle.

• Complex multiplicationRelated: In this representation, multiplication becomes magnitude multiplication and angle addition.

• Imaginary unitRelated: In polar form, i has magnitude one and angle π/2.

• Complex modulusRelated: The modulus is the magnitude coordinate in this representation.

• Abraham de MoivreRelated: Writing complex numbers by angle makes de Moivre’s power rule transparent.

• De Moivre's formulaRelated: Writing a complex number in polar form exposes the angle multiplication in the identity.