Let f(x) = a1 sin x + a2 sin 2x + . . . + an, where

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Let f(x) = a1 sin x + a2 sin 2x + . . . + an, where a1, a2, . . .an, are real numbers and is a positive integer. If it is given that for all | f(x) < | sin x |, show that | a1 – 2a2 + . . . + na n | < 1
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