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Find the second derivative of the polynomial.\newlinef(x)=12x2f(x) = 12x^2\newlineWrite your answer as a polynomial in xx or as a constant. Simplify any fractions.\newlinef′′(x)=f''(x) = ______

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Q. Find the second derivative of the polynomial.\newlinef(x)=12x2f(x) = 12x^2\newlineWrite your answer as a polynomial in xx or as a constant. Simplify any fractions.\newlinef′′(x)=f''(x) = ______
  1. Find first derivative: First, we need to find the first derivative of the polynomial f(x)=12x2f(x) = 12x^2.
  2. Find second derivative: Next, we find the second derivative of the polynomial by differentiating 24x24x.

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f′(x)=12ex and f(4)=−16+12e4.f(0)= \begin{array}{l}f^{\prime}(x)=12 e^{x} \text { and } f(4)=-16+12 e^{4} . \\ f(0)=\end{array}
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