The formulas behind the calculator
An ideal transformer’s turns ratio equals its voltage ratio, while the current ratio runs in the opposite direction:
V₁ ÷ V₂ = N₁ ÷ N₂ = I₂ ÷ I₁ For an ideal transformer, apparent power is equal on both sides:
S = V₁ × I₁ = V₂ × I₂ Knowing the primary and secondary voltage gives you the turns ratio immediately. Add one more value — either primary current, secondary current, or apparent power — and the calculator can determine the remaining values.
What does the turns ratio mean?
The turns ratio compares the number of turns on the primary winding with the number of turns on the secondary winding. Because the turns ratio equals the voltage ratio, it determines whether a transformer increases or decreases voltage.
For example, a 20:1 turns ratio means the primary winding has 20 times as many turns as the secondary winding. The calculator determines the ratio, not the actual number of turns. A 20:1 ratio could represent 200 primary turns and 10 secondary turns, for example.
Worked example
A transformer steps 480 V down to 120 V and draws 10 A on the primary side. The turns ratio is 480 V ÷ 120 V = 4:1. Apparent power is 480 V × 10 A = 4,800 VA. The secondary current is 4,800 VA ÷ 120 V = 40 A. Current increases as voltage decreases, keeping apparent power equal on both sides of an ideal transformer.
VA vs. watts
Transformers are commonly rated in volt-amperes (VA) or kilovolt-amperes (kVA), rather than watts. VA measures apparent power, which reflects the voltage and current the transformer must handle. Watts measure real power delivered to a load.
For an AC load, real power depends on its power factor:
Watts = VA × Power Factor For example, a 2,400 VA transformer can handle 2,400 VA of apparent power, but the real power delivered to a load may be lower depending on the load’s power factor.
VA measures apparent power, while watts measure real power. If you want to estimate the electricity consumption and running cost of an appliance, use our Electricity Calculator.
Step-up, step-down, and isolation
A turns ratio greater than 1:1 means the primary voltage is higher than the secondary voltage, making it a step-down transformer. A ratio less than 1:1 means the secondary voltage is higher, making it a step-up transformer.
A 1:1 ratio is commonly used for an isolation transformer. The voltage remains approximately the same, while the primary and secondary windings remain electrically separated. Isolation transformers can be used for electrical isolation, safety, and noise reduction.
Power vs. energy
A transformer’s VA rating describes apparent power, while watt-hours (Wh) and kilowatt-hours (kWh) describe energy used over time. Power tells you how quickly energy is being transferred; energy tells you how much is transferred over a period of time. For calculations involving power and energy over time, see our Watt-hour Calculator.
Frequently asked questions
Why do I need to know a current or power value too?
Voltage alone determines the turns ratio, but it does not determine how much current or apparent power the transformer is handling. One additional value — primary current, secondary current, or apparent power — provides the information needed to calculate the remaining values.
Why does current go up when voltage goes down?
In an ideal transformer, apparent power is equal on both sides. If voltage decreases by a factor of 4, current increases by the same factor to maintain the same apparent power. This is why a step-down transformer can produce a higher secondary current than its primary current.
What is the difference between VA and watts?
VA measures apparent power, which represents the voltage and current a transformer must handle. Watts measure real power delivered to a load. For an AC load, watts equal VA multiplied by the load’s power factor: Watts = VA × Power Factor.
Does this account for real-world transformer losses?
No. The calculator uses ideal-transformer relationships and assumes no losses. Real transformers have copper and core losses, and their efficiency is less than 100%. Voltage regulation can also cause the actual secondary voltage to differ from the ideal calculated value, particularly under load.