thank you so much for the responses, however I am a little confused...
specifically here;
\int^{x_2}_{x_1} m v'(x) x'(t(x)) dx
how did you get the
x'(t(x))
it looks like you have x and t depending on each other, is that correct? please explain :)
I'm confident in my math ability, but how is it that by using the chain
rule...
W_{x_1 \rightarrow x_2} = \int^{x_2}_{x_1} m \frac{dv}{dt} dx
can be turned into
W_{x_1 \rightarrow x_2} = \int^{x_2}_{x_1} m \frac{dv}{dx} \frac{dx}{dt} dx = \int^{v_2}_{v_1}mv dv
?
I understand the...
I'm really just looking for a way to apply to apply the rule in general, or to portions of a circuit. I know that voltage division is used mostly for resistances in series, however there are ways to compensate for parallel resistances to. So i was wondering to what scope voltage division...
This question has been driving me crazy because i am unsure when i am able to apply voltage division to portions of a circuit i try to analyze.
I know the potiential difference across a voltage source always needs to be equal to the value of the voltage source but, if the branch coming out of...