What is the derivative of $e^{- 2 x + x^{2}}$ $e^(-2x+x^2)$ ?

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What is the derivative of $e^{- 2 x + x^{2}}$ $e^(-2x+x^2)$ ?

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Answer 1 · 2018-04-12T04:33:36

$(2 x - 2) e^{- 2 x + x^{2}}$ $(2x-2)e^(-2x+x^2)$

Explanation:

$\frac{d}{d x} e^{- 2 x + x^{2}} = (- 2 + 2 x) e^{- 2 x + x^{2}} = (2 x - 2) e^{- 2 x + x^{2}}$ $d/(dx)e^(-2x+x^2) = (-2+2x)e^(-2x+x^2) = (2x-2)e^(-2x+x^2)$

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What is the derivative of $e^{- 2 x + x^{2}}$ $e^(-2x+x^2)$ ?

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