A Twenty-to-One Transformer Turns Five Amps Into a Quarter of One
Published 10/22/2026 · 3 min read · Everyday calculators
Daniel Okonkwo — Front-end developer and tech writer at OneKitly
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The turns ratio of a transformer is the ratio of its voltages: 240 volts on the primary and 12 on the secondary is 20 to 1, meaning twenty turns of primary winding for every turn of secondary. Current runs the other way by the same factor, because the power crossing the core has to balance. A secondary delivering 5 amps at 12 volts is 60 watts, and the primary supplies that 60 watts at 240 volts by drawing only 0.25 amps. This is why the fuse on the mains side of a bench supply is so much smaller than the current the supply can deliver, and why a short circuit on a low-voltage secondary can look almost harmless on the primary side while melting something downstream.
240 V in, 12 V out is a ratio of 20. Voltage divides by 20 and current multiplies by 20, so 5 A on the secondary is 0.25 A on the primary — and 60 watts either way.
A transformer does nothing at all on direct current
The whole device works by a changing magnetic field inducing a voltage in the second winding, and a steady current produces a steady field, which induces nothing. Connect a mains transformer to a battery of the same voltage and the primary behaves as what it physically is — a long coil of thin wire with very little resistance — and draws whatever current the battery can supply until something gives. That is the practical reason a transformer belongs to alternating current and why direct-current systems need switching converters instead, which manufacture a changing field electronically before they can use the same trick.
The ideal balance is never quite reached
Sixty watts in and sixty watts out assumes a perfect transformer, and a real one loses a few per cent to resistance in the windings and to heating of the iron core. The losses in the core are there even with nothing connected, which is why an unloaded transformer left plugged in is warm and consuming power for no purpose. Efficiency also depends on load: a transformer running near its rating is usually at its best, while one delivering a tenth of what it was designed for wastes a much larger fraction of what it draws. Any figure calculated from the turns ratio alone is therefore a ceiling on what the secondary can deliver rather than a promise.
| Side | Voltage | Current | Power |
|---|---|---|---|
| Primary | 240 V | 0.25 A | 60 W |
| Secondary | 12 V | 5 A | 60 W |
Worked with our own calculator
Transformer turns ratio calculator
Given
- Primary voltage (V)
- 240
- Secondary voltage (V)
- 12
Result
- Turns ratio (Np:Ns)
- 20
These figures are produced by the calculator below, not typed in by hand — they are recomputed whenever the tool changes.
Run it on your own figures →Frequently asked questions
- Can the same transformer be used backwards?
- Electrically the physics is symmetric — feed 12 volts into the 12-volt winding and 240 appears on the other — but the construction is not. The low-voltage winding is wound with thick wire and little insulation because it was never meant to hold 240 volts, and the high-voltage side is thin wire that cannot carry the current a reversed connection would demand. Devices built for this, such as isolation transformers with equal windings, say so; anything else run backwards is being used outside what its insulation was designed for, and the failure mode is not a gentle one.
- Why is high voltage used for transmission?
- Because the loss in a cable depends on the current squared, and the transformer lets you choose the current. Sending a given power at twenty times the voltage means a twentieth of the current, and a twentieth of the current wastes a four-hundredth of the heat in the same conductor. That single ratio is why long-distance transmission runs at hundreds of thousands of volts and steps down repeatedly on the way to a house, and it is the reason the transformer is arguably the most consequential piece of nineteenth-century electrical engineering.
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