- #1
issacnewton
- 1,041
- 37
Hi
I have a question about part a). Using Kirchoff's rules, I got the expression for the charge
on the capacitor during the charging phase.
[tex] q\, = \, 6C \left [ 1- exp ( - \frac{5t}{12C})\right ] [/tex]
and as t goes to infinity, we see that
[tex] q = 6C [/tex]
so the potential difference across the capacitor would be 6 V . But then left plate of the capacitor is at same potential as the positive terminal of the battery , since there is no potential difference across any resistor (as there is no current) and the right plate would be
at the same potential as the negative terminal of the battery. So potential difference across
the capacitor should turn out to be 10 V. But I checked my answer and the potential difference is 6 V. So what's happening here ?
thanks
I have a question about part a). Using Kirchoff's rules, I got the expression for the charge
on the capacitor during the charging phase.
[tex] q\, = \, 6C \left [ 1- exp ( - \frac{5t}{12C})\right ] [/tex]
and as t goes to infinity, we see that
[tex] q = 6C [/tex]
so the potential difference across the capacitor would be 6 V . But then left plate of the capacitor is at same potential as the positive terminal of the battery , since there is no potential difference across any resistor (as there is no current) and the right plate would be
at the same potential as the negative terminal of the battery. So potential difference across
the capacitor should turn out to be 10 V. But I checked my answer and the potential difference is 6 V. So what's happening here ?
thanks