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About this Calculator:
This calculator determines the energy stored in a capacitor and the time constant of an RC circuit.
Energy (E) is calculated using the formula: E = 0.5 × C × V²
, where C is the capacitance and V is the voltage.
Time Constant (T) is determined by T = R × C
, where R is the series resistance and C is the capacitance.
These calculations help understand capacitor behavior in electrical circuits, especially for charging and discharging analysis.
Imagine you have a water tank with a rubber membrane in the middle separating the top and bottom halves. If you pour water into the top half, pressure builds up against the membrane. The more water you add, the more tension is stored in the membrane. But if you release a valve, the water will rush down, returning the system to balance.
A capacitor works similarly—it stores electrical energy just like a tank stores water pressure. Instead of a rubber membrane, it uses an electric field between two conductive plates, and instead of water, it holds an electric charge. When needed, it can quickly release stored energy, making it a critical component in circuits.
A capacitor is a device that stores and releases electrical energy. It has two metal plates with an insulating material (called a dielectric) between them. The amount of charge it can store is called capacitance (C) and is measured in farads (F).
The charge stored in a capacitor depends on its capacitance (C) and the applied voltage (V):
Q = C × V
E = (1/2) × C × V²
Unit | Symbol | Equivalent in Farads |
---|---|---|
Farad | F | 1 |
Microfarad | µF | 0.000001 |
Nanofarad | nF | 0.000000001 |
A 5 Farad capacitor is connected to a 50mV (0.05V) power source.
Q = 5 × 0.05 = 0.25C
τ = R × C
A 1000 µF (0.001F) capacitor is connected to a 3000Ω resistor.
τ = 3000 × 0.001 = 3s
Time to fully charge = 5 × τ = 15s
How to Use the Calculator:
Try the Capacitor Charge and Time Constant Calculator now!
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