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The second derivative of a function hhh is given by h''(x)=\dfrac{\sqrt[3]{x}}{e^x}+1h β²β² (x)= e x 3 x β β +1h, start superscript, prime, prime, end superscript, left parenthesis, x, right parenthesis, equals, start fraction, cube root of, x, end cube root, divided by, e, start superscript, x, end superscript, end fraction, plus, 1. Where does the graph of hhh have a point of inflection?
Answers: 3
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The second derivative of a function hhh is given by h''(x)=\dfrac{\sqrt[3]{x}}{e^x}+1h β²β² (x)= e x 3...
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