This quantity increases by a factor of one plus the amplitude gain in the Miller effect, and the reciprocal of this quantity is elastance.
This quantity increases by a factor of one plus the amplitude gain in the Miller effect, and the reciprocal of this quantity is elastance. It can be calculated for an isolated sphere as 4 pi times epsilon naught times the sphere radius, and the energy in devices associated with this quantity is one half this quantity times voltage squared. Dielectrics can increase it, and for two parallel plates this quantity increases with area and decreases with distance. This quantity is also equal to charge over voltage. For 10 points, name this quantity typically measured in farads that is associated with devices capable of storing charge.
This quantity increases by a factor of one plus the amplitude gain in the Miller effect, and the reciprocal of this quantity is elastance.
{Capacitance}