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Differentiate f(x) = 30 + 10e^-0.05x
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\[f(x) = 30 + 10e ^{-0.05x}\]
well, the derivative of e^ax is just a*e^ax the derivative of a constant is 0 and the 10 in front of e^x can be pulled out of the derivative, and put back in afterwards. thus, it'll be -.5e^-.05x
\[f'(x) = 10e ^{^{-0.05x}} + 0\] Do I multiply 10 by 0.05? \[f'(x) = -.5e ^{-0.05x} \]
yep yep that is the right process you can take the derivative of each term (constant and e^x), the derivative of e^x is pretty much like the power rule, a*e^ax, if a = 1 then e^x = e^x.
thank you!! :)
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