2010-10-15, 01:09 AM
(This post was last modified: 2010-10-15, 01:19 AM by 2147483647.)
Stating an equation in words doesn't explain its origin.
P = F/a = F/d^2
V = d^3
P is force, but V is definitely not distance. P isn't really force either, so your explanation doesn't make logical sense.
Going from the above equations, using simple algebra, only PV will give the solution W = FD, which is what I understand to be the definition of work. However, I'm not interested in the algebra; I'm interested in the calculus behind this equation. In calculus, W = FD isn't really W. It's dW. Which leads to my original question, why the VdP term is not in the equation for dW.
And if dW is work, what is W=integral(dW)?
P = F/a = F/d^2
V = d^3
P is force, but V is definitely not distance. P isn't really force either, so your explanation doesn't make logical sense.
Going from the above equations, using simple algebra, only PV will give the solution W = FD, which is what I understand to be the definition of work. However, I'm not interested in the algebra; I'm interested in the calculus behind this equation. In calculus, W = FD isn't really W. It's dW. Which leads to my original question, why the VdP term is not in the equation for dW.
And if dW is work, what is W=integral(dW)?
