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Find the maximum value of g(t)=x^3−9x+4 on the interval [−1.5,3]
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g(x) = x^3-9x+4
take the derivative, set it equal to zero and solve that will give you the critical points then test \(g(whatever)\), g(-1.5)) and \(g(3)\) the biggest is the max and the smallest is the min
you can almost find the critical point in your head \[g'(x)=3x^2-9=3(x^2-3)=3(x+\sqrt3)(x-\sqrt3)\]
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