Ask
your own question, for FREE!
Mathematics
8 Online
Find the indicated derivative. Assume that all vector functions are differentiable. (expression in next post)
Still Need Help?
Join the QuestionCove community and study together with friends!
\[\frac{ d }{ dt }(r_{1}(2t) + r _{2}(\frac{ 1 }{ t }) )\] note that (2t) and (1/t) are r AT (...) and this is not multiplication.
unless we know what r(t) is, all we can do is use chain rule \[\rightarrow 2r_1'(2t) -\frac{1}{t^{2}}r_2'(\frac{1}{t})\]
That is all I wanted actually! But I don't see how using the chain rule means multiplying by the derivative of the input.
Nevermind, I understand XD Thanks!
yw :)
Can't find your answer?
Make a FREE account and ask your own questions, OR help others and earn volunteer hours!
Join our real-time social learning platform and learn together with your friends!
Join our real-time social learning platform and learn together with your friends!
Latest Questions
Twaylor:
Time flies doesn't it? I tried to not be the second squeaky wheel of the household and ended up hurting myself and others severely.
clllaaaaaire:
any tips? the quality isn't the best because I am using this site on my computer
Midnight97:
Kinda a roleplay story between me and my friend enjoy... Part one Forgive me for all the screenshots.
StevenisGhost:
what type of song should I make next, and will y'all go check out my new song on
Midnight97:
My drawing sure changed over the years look at these two pictures from 2024 to no
EdwinJsHispanic:
"poem" love is So Beautiful to have. But it's so hard to have. At this point I don't know whether its worth the wait Or if it's just millions of miles to re
EdwinJsHispanic:
"poem" love is So Beautiful to have. But it's so hard to have. At this point I don't know whether its worth the wait Or if it's just millions of miles to re
19 hours ago
12 Replies
2 Medals
2 weeks ago
2 Replies
0 Medals
2 weeks ago
2 Replies
1 Medal
1 week ago
6 Replies
2 Medals
2 weeks ago
6 Replies
1 Medal
3 weeks ago
3 Replies
0 Medals
3 weeks ago
0 Replies
0 Medals