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如何证明|cosx|+|cos2x|+……+cos|(n+1)x|≥n/2?
为方便表示,将原待证命题改写为: \forall x\in\mathbb R, |\!\cos x|+|\!\cos 2x|+\cdots+|\!\cos nx|\ge\frac{n-1}2\qquad(n\in\mathbb Z_{>0})\\要证明这个命题,首先考虑证明如下引理: 引理:对任意正整数 n ,都有 ...
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