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JEE Main 2026 Preparation: Question Papers, Solutions, Mock Tests & Strategy Unacademy » JEE Study Material » Physics » Charging of a Capacitor

Charging of a Capacitor

A capacitor is an electrical energy storage device that operates in an electric field. It's part of a two-terminal dynamic electrical component.

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Although some power is present between any two electrical conductors near a circuit, a capacitor is a component designed to add power to a circuit. A capacitor was initially known as a condenser. Also, the effect of a capacitor is known as capacitance. Active capacitors’ body form and structure vary widely, and many types of capacitors are commonly used. One can easily make a capacitor with two pieces of aluminium foil and paper (and electrical clips). It will not be the best capacitor in its final capacity, but it will work.

How does a Capacitor work?

Most capacitors consist of two electrical conductors, usually metal plates or areas separated by a dielectric medium. An electric field is located inside the capacitor when energy is stored in a capacitor. Saved energy can be associated with an electric field. Indeed, energy can be associated with the presence of an electric field. Inside the capacitor, terminals connect to two metal plates separated by a non-conductive material, or dielectric. 

What is the charging of a capacitor?

When an uncharged or partially charged capacitor is connected to a voltage source whose voltage is greater than the capacitor’s voltage (in the case of a partly charged capacitor), the capacitor receives charge from the source, and the voltage across the capacitor rises exponentially until it is equal to and opposite the source’s voltage. It is called the charging of a capacitor.

Explanation

Consider an RC Charging Circuit with a capacitor (C) in series with a resistor (R) and a switch connected across a DC battery supply (Vs). When the switch is first closed at zero, the capacitor gradually charges up through the resistor until the voltage across it meets the DC battery supply voltage.

In other words, the capacitor is completely charged when the switch is open at t=0. The circuit’s initial conditions are represented by t = 0, I = 0, and q = 0, respectively. Switched on, time begins at t=0, and current flows into the capacitor via a resistance, building up charge.

With respect to the external circuit at time t = 0, the capacitor is in a short-circuit condition since its initial voltage across the capacitor is zero, that is, Vc = 0. Only the resistor R stands in the way of the circuit’s maximum current flow. Using Kirchhoff’s Voltage Law (KVL), the voltage drops along the circuit can now be calculated:

Ohm’s law I = Vs/R may be used to determine the charging current going through the circuit.

Plates of a capacitive device begin to charge as the voltage across them increases. In order for a capacitor to reach 63% of its full power potential, it takes one round to charge it one time constant (tau).

Capacitors continue to charge, reducing the voltage differential between them. Also, the circuit current is reduced. A completely charged capacitor is one that has t =, I = 0, q = Q = CV, where the condition is larger than 5T.

Despite the fact that the capacitor is charging, the voltage difference between Vs and Vc is decreasing. As a result, the circuit current also decreases. A completely charged capacitor is one that has t =, I = 0, q = Q = CV, where the condition is larger than 5T. After an infinite amount of time, the charging current becomes null. Vc = Vs is now the supply voltage across the capacitor, making it a totally open circuit.

A capacitor’s charge-up time (1T) is denoted by the symbol RC (time constant merely defines a rate of charge, where R is in and C is in Farads).

The voltage across a capacitor (Vc) may be calculated at any stage in the charging process using the equation Vc = Q/C, which tells us that the voltage V is tied to the charge on a capacitor.

Vc=Vs(1-e-t/RC)

Where:

The voltage across the capacitor is Vc.

The supply voltage is Vs.

The amount of time since the supply voltage was applied is t.

The time constant is RC.

Similar to the 4-time Constants charging circuit, the capacitor in this RC charging circuit is now almost completely charged after a period of time (4T). The voltage across the capacitor is around 98% of its maximum value, which is 0.98Vs (volts per second). At this 4T stage, capacitors’ transient periods are over. When the voltage across the capacitor (Vc) equals the source voltage (Vs), the capacitor is considered to have completely charged after 5T (Vs). As soon as the capacitor is completely charged, the circuit is shut off. The Steady-State Period begins after 5T.

Conclusion

This article extensively discussed the meaning and explanation of the charging of a capacitor. Some important points to remember are that the current charge causes a large current increase as the switch closes, a series that can only slow down, and during the charging phase, only the leakage current passes through the dielectric.

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Frequently Asked Questions

Get answers to the most common queries related to the JEE Examination Preparation.

Describe capacitor polarity during charging?

Answer: The charge is transferred from the negative plate to the positive plate by the passage of electric cu...Read full

What is discharging?

Answer: The charge is transferred from the negative plate to the positive plate by the passage of electric cu...Read full

Is the charging and discharging time for the capacitor the same?

Answer: The process of a capacitor’s energy being charged (stored) and discharged (released) ...Read full

Answer: The charge is transferred from the negative plate to the positive plate by the passage of electric current in the opposite direction.

Answer: The charge is transferred from the negative plate to the positive plate by the passage of electric current in the opposite direction. Any time an electrical charge is transferred from one body to another, it does so until the charges of both are equal. Discharging is the term for this.

Answer: The process of a capacitor’s energy being charged (stored) and discharged (released) is never instantaneous; it takes a certain time, with the time taken for the capacitor to charge or discharge within a specific % of its maximum supply value being called the time Constant (t).

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