diarmuid
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Here is a question which has been bothering me about caps:
1.) Charge stored on a cap is given by Q = C. V. Therefore if I double the voltage across a cap, I double
the amount of charge it can store hence doubling its effective capacitance. This is the idea behind the
Miller effect.
2.) The charging up of a series RC circuit is given by vo(t) = vi(t).[1-e^(-t/RC)] and from this we say
that the rise time of such a circuit is completely determined by its RC time constant.
My question then is:
If I am charging up a series RC circuit where C is connected between vout and ground, circuit charges in a certain time.
Say now C is connected between vout and a voltage > ground. By virtue of 1 above, would this not make C appear
smaller and hence reduce the rise time over the first case?
Likewise, if I connect C between vout and a voltage < grount. By virtue of 1 above, would this not make C appear
larger and hence increase the rise time over the first case?
In simulations I see identical rise times so I am missing something very basic here. Any ideas?
Thanks,
Diarmuid
1.) Charge stored on a cap is given by Q = C. V. Therefore if I double the voltage across a cap, I double
the amount of charge it can store hence doubling its effective capacitance. This is the idea behind the
Miller effect.
2.) The charging up of a series RC circuit is given by vo(t) = vi(t).[1-e^(-t/RC)] and from this we say
that the rise time of such a circuit is completely determined by its RC time constant.
My question then is:
If I am charging up a series RC circuit where C is connected between vout and ground, circuit charges in a certain time.
Say now C is connected between vout and a voltage > ground. By virtue of 1 above, would this not make C appear
smaller and hence reduce the rise time over the first case?
Likewise, if I connect C between vout and a voltage < grount. By virtue of 1 above, would this not make C appear
larger and hence increase the rise time over the first case?
In simulations I see identical rise times so I am missing something very basic here. Any ideas?
Thanks,
Diarmuid