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Trigonometric proofs using De Moivre’s theorem
Trigonometric proofs using De Moivre’s theorem
Prove multi-angle trigonometric identities up to angles of 4θ by equating parts using the binomial expansion and De Moivre’s theorem, e.g. cos(3θ) = 4 cos³(θ) − 3 cos(θ) and sin(3θ) = 3 sin(θ) − 4 sin³(θ).
u3-t2-s2-d1
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