Converting a Galvanometer into an Ammeter (Shunt)

Physics · Moving Charges And Magnetism · NEET

To turn a galvanometer into an ammeter, connect a very small resistance called a shunt in parallel with it, so most of the current bypasses the delicate coil. The shunt value is R_s = I_g R_g / (I - I_g), where I_g is the full-scale current and I is the range you want. Memory hook: SHunt = SHort path = SMall + Side-by-side (parallel).
Galvanometer + Shunt = Ammeter (parallel)I (total)Gcoil R_g , current I_gR_sshunt (small), current I - I_gI (total)I_g R_g = (I - I_g) R_sR_s = I_g R_g /(I - I_g)
The shunt R_s sits in parallel with the galvanometer. Only I_g flows through the coil (top branch); the excess current I - I_g passes through the small shunt (bottom branch). Equal voltage across both branches gives R_s = I_g R_g / (I - I_g).

Your doubts, answered

Why is the shunt connected in parallel and not in series?

An ammeter goes in series with the circuit, so the FULL current I must reach it. But the galvanometer coil can only take a tiny current I_g (like 1 mA) before it burns or goes off-scale. A parallel shunt gives the extra current (I - I_g) a low-resistance side path, so only I_g goes through the coil. In series everything would be forced through the coil and destroy it.

Is the shunt resistance small or large?

Very small, usually a fraction of an ohm. It must be much smaller than the galvanometer resistance R_g so that most of the current takes the shunt path. Since R_s = I_g R_g / (I - I_g) and (I - I_g) is large while I_g is tiny, the answer comes out very small (e.g. 0.01 ohm).

Why must an ammeter have low resistance?

An ammeter is placed in series, so it becomes part of the circuit. If its resistance were high, it would reduce the very current it is trying to measure. Adding a small shunt in parallel with the galvanometer drops the combined resistance to nearly zero, so the ammeter does not disturb the circuit. An ideal ammeter has zero resistance.

How much current actually flows through the galvanometer coil after the shunt is added?

Always just I_g, the full-scale deflection current, no matter how large the range I is. That is the whole point: at full range the pointer reads maximum because I_g flows through the coil, while the remaining (I - I_g) quietly passes through the shunt. The scale is then re-marked from 0 to I.

What is the effective resistance of the ammeter?

It is R_g and R_s in parallel: R_A = R_g R_s / (R_g + R_s). Because R_s is very small, R_A is even smaller than R_s, which is exactly what we want for a good ammeter.

⚠️ The NEET trap
Using R_s = I_g R_g / I (dividing by the full range I instead of I - I_g).
The shunt carries only the EXCESS current, so divide by (I - I_g): R_s = I_g R_g / (I - I_g).
🧠 When I is much larger than I_g the two answers look almost equal, which is exactly why NTA sets the numbers so the difference matters. Always subtract I_g first.

Real NEET questions

NEET 2026

A galvanometer of resistance 100 ohm gives full scale deflection for a current of 1 mA. It is converted into an ammeter of range 0 - 10 A. The shunt required is:

A · 0.01 ohm
B · 0.10 ohm
C · 1.0 ohm
D · 0.001 ohm
Solution: The shunt is in parallel, so the voltage across the galvanometer equals the voltage across the shunt: I_g R_g = (I - I_g) R_s. Given I_g = 1 mA = 10^-3 A, R_g = 100 ohm, I = 10 A. So R_s = I_g R_g / (I - I_g) = (10^-3 x 100) / (10 - 10^-3) = 0.1 / 9.999 = 0.01 ohm. Answer: A.

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Frequently asked

What is a shunt in an ammeter?

A shunt is a small resistance connected in parallel with the galvanometer coil. It provides a low-resistance path for most of the current so that only the safe full-scale current I_g flows through the delicate coil.

What is the formula for the shunt resistance?

R_s = I_g R_g / (I - I_g), where I_g is the galvanometer full-scale current, R_g is its resistance, and I is the maximum current the ammeter should read.

Can the range of an ammeter be increased later?

Yes. To read a larger current I, you need a smaller shunt. As I increases, (I - I_g) increases, so R_s = I_g R_g / (I - I_g) becomes smaller. A smaller shunt lets more current bypass the coil.

Why is an ideal ammeter said to have zero resistance?

Because it is connected in series, any resistance it adds would reduce the circuit current and give a wrong reading. The small shunt makes the ammeter's effective resistance nearly zero, so it does not disturb the current it measures.

How is this different from making a voltmeter?

For an ammeter you add a SMALL shunt in PARALLEL to lower resistance. For a voltmeter you add a LARGE resistance in SERIES to raise resistance, so it draws almost no current when placed across two points.