How do I find the relative max on the interval 0<(or equal) X <(or equal) 3 when given the first derivative as: f ' (x) = (e^(-x/4))(sinx^2) where x is greater than or equal to zero & f(5)=0
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Because is differentiable everywhere and the domain contains no boundary points, relative maxima will only occur where By a theorem in algebra, this occurs only where Because is always positive, we are left with the cases in which
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