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Approximately Using Complex Function
I’m trying to solve a physics problem where I have to calculate the force between two charges using this formula.
$F=Q \cdot \frac{dV}{dt}=Q \cdot \frac{dV}{dQ \cdot dt}=Q \cdot \frac{dV}{dQ \cdot dt}$
The problem is that the charges’ masses are constant but the force changes from m to m/100. That’s what I’ve been told to do.
So I tried to find out how to integrate $\frac{dV}{dQ \cdot dt}$ but I’m stuck. I’ve read that I can do something like $V=Q \cdot t \cdot \frac{dt}{dt}$ but that’s only if the derivative isn’t over dQ. What should I do then?
A:
I would change the question a bit:
If $d/dt$ is the rate of change of $Q$ (as you have) and $dV/dt$ is the rate of change of $V$, then
$$
dQ=dt, \; dV=dQ\cdot \frac{dt}{dt},
$$
so
$$
\frac{dV}{dQ \cdot dt}=\frac{1}{Q},
$$
and thus
$$
\frac{dV}{dQ \cdot dt} = \frac{1}{Q^2}.
$$
When you change $Q$ by a factor $f$ (so $Q\mapsto Q/f$) then $dQ = dt$ and $dV=f\cdot dt$, and the rest stays the same. So
$$
V=\frac{1}{Q}dt=\frac{dt}{Q}=\frac{dV
a2fa7ad3d0
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