Polar form of complex numbers

If the polar form of a complex number is sqrt(2)(cos(-(3 pi)/(4))+i sin(-(3 pi)/(4)) the real and imaginary parts in the cartesian form respectively,are a).-1 and -1 b)-1 and 0 c).0 and -1 d)-1 and 1

Polar and Euler form of Complex numbers

Polar form of the complex number (sqrt(3)+i)/(1-i) is

The polar form of the complex number (i^(25))^3 is (a) cos(pi/2)+isin(pi/2) (b) cospi+isinpi (c) cospi-isinpi (d) cos((3pi)/2)+isin((3pi)/2)

Modulus of a Complex Number (सम्मिश्र संख्याओं का मापांक)|Properties of Modulus (मापांक के गुण)|Square Root of a Complex Number (सम्मिश्र संख्याओं का वर्गमूल)|Cube Roots of Unity (इकाई का घनमूल)|Properties of Cube Roots of Unity (इकाई का घनमूल के गुणधर्म)|Trigonometrical or Polar form of a Complex Number (सम्मिश्र संख्या का त्रिकोणमितीय या ध्रुवीय रूप)|Euler or Eulerian Form of Complex Number (सम्मिश्र संख्या का यूलर या युलेरियन रूप)|De-Moivre's Theorem|Example |OMR

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