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Sketch the graph of f'(x) = 10 (e^-2x ) - 40. Use this to sketch a graph of f(x) given that f(0)=0
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You can also rewrite it as: \[\frac{ 10 }{ e^2x } - 40\] And you know: |dw:1358106482182:dw|
You can also find the local max and mins and use it to graph. To determine where it's concave up or down and so forth.
I BELIEVE I need to find max and min?
@abb0t how do i find max and min using f'(x) = 10e^-2x - 40? what are the critical numbers? dont know how to isolate x=0
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