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prove-that-p-N-it-exist-one-polynomial-Q-2p-sin-2p-1-sin-2p-1-Q-2p-cotan-and-degQ-2p-2p-2-prove-that-k-1-p-tan-kpi-2p-1-2p-1-




Question Number 30742 by abdo imad last updated on 25/Feb/18
prove that ∀p ∈N  it exist one polynomial Q_(2p)  /  sin(2p+1)θ=sin^(2p+1) θ Q_(2p)  (cotanθ) and degQ_(2p) =2p  2) prove that Π_(k=1) ^p  tan(((kπ)/(2p+1)))=(√(2p+1)) .
provethatpNitexistonepolynomialQ2p/sin(2p+1)θ=sin2p+1θQ2p(cotanθ)anddegQ2p=2p2)provethatk=1ptan(kπ2p+1)=2p+1.

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