how to get the derivative of e^x^2+e^4x ?
I'm not sure if I write the function correctly? \[\large (e^{x})^{2} + e^{4x}\]
\[e^{2x} + e^{4x}\] \[= 2e^{2x} + 4e^{4x}\] \[= 2( 2e^{4x} + e^{2x})\] Is this correct? @xapproachesinfinity
Correct! rewrite the chain rule that you used
The rule is \[\large \frac{ d }{ dx } e^{f(x)} = \frac{ d }{ dx } f(x) * e^{f(x)}\]
Thank you very much, xapproach! :))
Anytime!
There's a difference between: \(\Large\rm (e^x)^2\) and \(\Large\rm e^{x^2}\) I'm not sure which one she meant, hopefully you have the correct one heh c:
yeah! I was not sure what he wrote too was it exp(x)2 or epx(x^2)
only the one who posted knows what is that.
So can we try \[\large e^{x^{2}}\] :)) a little harder
Hmm yah that one could be fun c:
Give it a shot stud! :3
\[\large = 2xe^{x^{2}} + 4e^{4x}\] can we do something with the powers?
yayyy good job \c:/ with the powers? like exponent rules? Hmm no, not really.
Thank you zep and approach! :)
You're welcome
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