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f(x)=e^5x find f'(2).
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We have \[f(x)= e^{5x}\] Let's find f'(x) \[ f'(x)=\frac{d}{dx} e^{5x}\] We get \[f'(x)= 5\times e^{5x}\] We have to find f'(2), Let's put x=2 \[f'(2)=5\times e^{5\times 2}=5\times e^{10}\]
did you take the derivative of 5x and then apply the power rule to get the 5 *
Yeah , \[\frac{d}{dx} e^{ax}= e^{ax} \times \frac{d}{dx}(ax)= ae^{ax}\]
i see. thanks!
the answer was 110132.33
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e^10 = 22026.46579
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