what is the answer (by de moivre theorm
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de Moivre's Theorem
de Moivre’s Theorem
Given any complex number cosθ + i sinθ and any integer n,
(cosθ + i sinθ )n = cos nθ + i sin nθ .
Corollary
(1) (cosθ - i sinθ )n = cos nθ - i sin nθ
(2) (cosθ + i sinθ )-n = cos nθ - i sin nθ
(3) (cosθ - i sinθ )-n = cos nθ + i sin nθ
(4) sinθ + i cosθ = i (cosθ - i sinθ ) .
Now let us apply de Moivre’s theorem to simplify complex numbers and to find solution of equations.
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