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s(x)=x-sinx 0≤x≤4pi a) find the intervals of increase or decrease b) find the local max and min values c) find the intervals of concavity and the inflection points
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take the derivative, then check to see where it is positive and where it is negative not to hard in this case
since \(s'(x)=1-\cos(x)\) and since \(|\cos(x)|\leq 1\) this sucker is never negative
What the Guru said ^
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