vault backup: 2026-11-07 12:14:53
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@@ -5,6 +5,8 @@ A capacitor stores electrical charge. As the charge accumulates on one side of t
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- The impedance of a capacitor is $Z = \frac{1}{j \omega C}$
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- The impedance of a capacitor is $Z = \frac{1}{j \omega C}$
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- A capacitor resists change in voltage
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- A capacitor resists change in voltage
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- Voltage cannot change instantly across a capacitor, but current can.
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- Voltage cannot change instantly across a capacitor, but current can.
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- Voltage across a discharging capacitor is $v(t) = v_0 e^\frac{t}{R C}$
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- Voltage across a discharging capacitor is $v(t) = v_0 e^{-\frac{t}{R C}}$
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- $v_0$ is initial voltage when discharging begins
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- $v_0$ is initial voltage when discharging begins
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-
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- $R$ is the total resistance faced by the capacitor
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- $C$ is the capacitance of the circuit
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- Capacitors in parallel add, and capacitors in series inverse-add $
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