docx, 1.69 MB
docx, 1.69 MB

The resource covers:

  • Understand de Moivre’s theorem, for a positive or negative integer exponent, in terms of the geometrical effect of multiplication and division of complex numbers
  • Prove de Moivre’s theorem for a positive integer exponent
  • Use de Moivre’s theorem for a positive or negative rational exponent
    – to express trigonometrical ratios of multiple angles in terms of powers of trigonometrical ratios of the fundamental angle
    – to express powers of sinθand cos θ in terms of multiple angles
    – in the summation of series
    – in finding and using the nth roots of unity

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