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how do you take the derivative of e^-3x
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-3e^(-3x)
(e^x)' = e^x
e^-3x Let u=-3x so that de^u=e^u(du), therefore de^-3x=(e^-3x)d(-3x) =(e^-3x)(-3) =-3e^-3x
if \[y = e^{ax}\]\[y' =ae^{ax}\] in your example \[a=-3\]
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