What Is Displacement Current? Simple Explanation

Physics · Electromagnetic Waves · NEET

Displacement current is NOT a current of moving charges. It is the effect of a changing electric field, which acts just like a real current and produces a magnetic field. Inside a charging capacitor no charge crosses the gap, yet a "current" seems to flow — that missing piece is the displacement current, id = ε0(dΦE/dt). Memory hook: no charge moves, but the electric field grows, and a growing field "pretends" to be a current.
Charging capacitor: current stays continuousconduction current ic(charges flow in wire)conduction current icchanging E fielddisplacement current id = ε0(dΦE/dt)id (in gap) = ic (in wire) — no charge crosses the gap
In a charging capacitor, charges flow in the wire (conduction current) but no charge crosses the gap. The growing electric field there acts as a displacement current id = ε0(dΦE/dt), exactly equal to ic, so the current is continuous everywhere.

Your doubts, answered

Is displacement current a real current of moving charges?

No. In the gap of a capacitor there is vacuum or an insulator, so no charge (no electron) crosses from one plate to the other. Displacement current is only the effect of the changing electric field between the plates. It is called a "current" because it produces a magnetic field exactly like a real conduction current does, and it keeps the current continuous around the circuit.

Then why is it called a "current" if nothing flows?

Because Maxwell found that a changing electric field does the same job as a real current: it creates a magnetic field. Its size id = ε0(dΦE/dt) is measured in amperes, and it exactly equals the conduction current in the wires. So for magnetic effects it behaves like a current, even though no charge moves through the gap.

How can current be the same in the wire and in the empty gap?

When the capacitor charges, charge piles up on the plates and the electric field between them grows. In the wire the conduction current ic carries charge. In the gap there is no ic, but the growing field gives a displacement current id equal in size. So ic outside = id inside, and the current stays continuous everywhere. For NEET remember: i (wire) = id (gap), always equal.

Why did Maxwell need to add this term to Ampere's law?

Ampere's law gave two different answers for the magnetic field near a charging capacitor: pick a flat surface cutting the wire and you get B from the current; pick a surface passing through the gap and you get zero, since no charge crosses. That contradiction meant Ampere's law was incomplete. Adding displacement current ε0(dΦE/dt) makes both surfaces give the same B, removing the contradiction.

Does displacement current produce a magnetic field like a normal current?

Yes. That is the whole point. A changing electric field (displacement current) produces a magnetic field just as a conduction current does. This is why between capacitor plates, where only a changing field exists, there is still a real magnetic field circling the axis. This symmetry — changing E makes B, changing B makes E — is what allows electromagnetic waves to exist.

⚠️ The NEET trap
Displacement current means electrons jump across the capacitor gap, so it is a normal current.
No charge crosses the gap. Displacement current id = ε0(dΦE/dt) is the effect of the changing electric field only; it equals the conduction current in the wire and produces the same magnetic field, but no charge moves.
🧠 NTA loves the line "no conduction current in the gap, yet current is continuous." If you think a charge crossed the gap, you fall for the trap.

Real NEET questions

2019

A parallel plate capacitor of capacitance 20 µF is being charged by a voltage source whose potential is changing at the rate of 3 V/s. The conduction current through the connecting wires and the displacement current through the plates of the capacitor would be, respectively,

A · Zero, 60 µA
B · 60 µA, 60 µA
C · 60 µA, zero
D · Zero, zero
Solution: Conduction current in the wire: ic = C(dV/dt) = (20 x 10^-6 F)(3 V/s) = 60 x 10^-6 A = 60 µA. Key idea of displacement current: to keep current continuous, the displacement current between the plates must equal the conduction current in the wires. So id = 60 µA too. Answer: 60 µA, 60 µA. Trap: option C wrongly assumes the gap has no current.
2024

A parallel plate capacitor is charged by connecting it to a battery through a resistor. If I is the current in the circuit, then in the gap between the plates,

A · Displacement current of magnitude equal to I flows in the same direction as I
B · Displacement current of magnitude equal to I flows in a direction opposite to that of I
C · Displacement current of magnitude greater than I flows but can be in any direction
D · There is no current
Solution: No charge crosses the gap, so conduction current there is zero. But the electric field between the plates grows as the capacitor charges, giving a displacement current id = ε0(dΦE/dt). To keep the current continuous around the loop, id must equal the wire current I and point the same way, completing the circuit. Answer: equal to I, same direction (A). Trap: option D forgets displacement current exists in the gap.

Solved Electromagnetic Waves NEET PYQs

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Frequently asked

What is displacement current in one line?

It is the current-like effect of a changing electric field, id = ε0(dΦE/dt), which produces a magnetic field just like a real current even though no charge moves.

Where does displacement current flow?

In regions where the electric field is changing but no charge moves — most famously in the gap between the plates of a charging capacitor, and in space where electromagnetic waves travel.

Is displacement current equal to conduction current?

Yes, for a charging capacitor the displacement current in the gap exactly equals the conduction current in the connecting wires, which keeps the total current continuous everywhere.

Who introduced displacement current?

James Clerk Maxwell introduced it to fix a contradiction in Ampere's circuital law near a charging capacitor. It led directly to the prediction of electromagnetic waves.

Why is displacement current important for NEET?

It explains how a changing electric field creates a magnetic field, which is the basis of electromagnetic waves. NEET asks conceptual questions on continuity (id = ic) and on its magnetic field, so understanding the idea earns easy marks.