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(i) The document discusses representing complex numbers geometrically using the Argand plane. It defines the complex number z = x + iy, where the real number x is represented by a point on the real axis and the imaginary number iy is represented by a point on the imaginary axis. (ii) It then shows how to represent the powers of i (i0, i1, i2, i3, i4) geometrically by rotating the initial point representing 1 through multiples of 90 degrees. (iii) Finally, it concludes that while complex numbers were ori

Author

Shubhra Nil Dey

Language

EN