#Differentiation
26 messages · Page 1 of 1 (latest)
- Do not ping the Moderators, unless someone is breaking the rules.
- Do not ping the Helper Moderators, unless there is a conflict between helpers.
- Do not ping other members randomly for help.
- Ask your question and show the work you've done so far. If you've posted a screenshot of a question, specify which part you need help with.
- Wait patiently for a helper to come along.
- If the Helper has answered your question, remember to thank them with the Mathematics Ranks bot and close the thread with:
+close
Feel free to nominate the person for helper of the week in #helper-nominations
If you're happy with the help you got here, and the server overall, you can contribute financially as well:
Kenny
Notice that $\exp(\ln(x))=x$.
From there, use chain rule.
$$e^{ln(5)x^{2}} $$
Kenny
$(e^u)' = e^u \cdot u'$
Good, now just use chain rule when differntiating.
Eh, $\dv{x}e^u$ on the left.
Kocher
Kenny
So $(e^{ln(5)x^{2}})' = e^{ln(5)x^{2}} \cdot (ln(5)x^{2})'$
Kenny
$e^{ln(5)x^{2}} \cdot 2ln(5)x$
Kenny
Yes.
Good!
Now, obviously, you can simplify the first term back into its original form, but you got it.
And sorry, I had class.
@bronze juniper
Hello kenny34443, this is a friendly reminder that your help request has been inactive for more than 24 hours. If you no longer need assistance, please consider closing the thread using the +close command. This thread will be automatically closed in 3 days if it remains inactive.