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f(x)=e^(-((x-3)^2)/32).....this is the only one I cannot figure out. My teacher is sadistic
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\[f(x)=e^(-((x-3)^2)/32)\]
What's the question?
oh, sorry. what is f '(x)?
Remember that the derivative of e^x is just e^x dx. To solve the rest of the exponent, you need to use the chain rule.
isn't it \[e^u(u'); u=-((x-3)^2)/32\]
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\[e^(-(x-3)^2)/32 \] multiplied by \[(x-3)/16\]?
Yes, that's it.
That's what I thought, I don't know why it's not working for me. I guess I'll have to ask him tomorrow. Just wanted to make sure I was doing it right. Thanks for the help
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