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what is the integral of vdv
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power rule ?
\(\int v dv\)?
yes
what do you need to differentiate to get v?
ye
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that was a question:)
\[\Large \color{blue}{\int\limits_{ }^{ }\rm v~dv}=\Large \color{blue}{\int\limits_{ }^{ }\rm 1v~dv}= \frac{v^{1+1}}{1+1}=?\]
\[v ^{2} ?\]
close, try again
if you differentiate v^2 you get 2v
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but in general look at what @SolomonZelman, I was just trying to show you the connection to something you already know how to do
yes, and your answer will be ?
v2/2 + c?
correct
yes
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good that you didn't leave out +C
ok thnks im just refreshng ty
Anytime, I am also a trig student. I've solved some harder integrals but I don't think I got a grip on them so much :)
and remember the power rule does not work for x^{-1}, just remember it lnx
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