General investing

EAR Calculator (Effective Annual Rate)

Enter a nominal rate and how often it compounds to see the effective annual rate you actually earn or pay.

  • Free
  • No sign-up
  • Updated for 2026

Nominal rate & compounding

%

Enter a nominal rate and compounding frequency to see the EAR.

Worked example

With these example inputs:

  • Nominal interest rate6%
  • Compounding frequency

Effective annual rate: 6.0%

  • Nominal rate6.0%
  • Effect of compounding0.0%

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What the effective annual rate is

The effective annual rate is the rate you truly earn or pay. It folds compounding into one yearly figure. You enter the nominal interest rate. You also pick the compounding frequency. The tool returns the EAR as a percent.

Why EAR matters

A stated rate hides how often it compounds. Two offers can share a nominal rate yet differ. The effective annual rate makes them comparable. It shows the real cost or return. That is the number to trust. It strips away the marketing on a rate.

How to use this calculator

Enter two inputs. Put in the nominal interest rate as a percent. Then choose the compounding frequency. The tool applies the compounding for a year. You read the effective annual rate at the top. Switch the frequency to see it change.

How it is calculated

The formula adds compounding to the rate. EAR = (1 + nominal / n)^n − 1. Here n is the number of periods a year. More periods raise the effective rate. The result is shown as a percent. The formula handles any frequency cleanly.

A worked example

Say the nominal rate is six percent. It compounds monthly, so n is twelve. Apply the formula across the year. The EAR comes to about six point one seven percent. That is more than the plain six percent. Monthly compounding adds that small extra.

Reading the result

The effective annual rate sits above the nominal rate. The gap comes from compounding. A bigger gap means more frequent compounding. Use the EAR, not the nominal, to compare. It reflects what you really get. A larger gap signals more frequent compounding.

How compounding frequency changes EAR

More frequent compounding lifts the EAR. Monthly beats yearly for the same nominal rate. Daily lifts it a touch more. The jumps shrink as frequency rises. There is a natural ceiling near continuous compounding. Beyond a point the gains barely grow.

Common mistakes to avoid

One slip is comparing two nominal rates directly. Another is using the wrong frequency. People also mix annual and monthly figures. Each error hides the true cost. Convert to EAR before you compare.

The limits of this tool

This calculator turns a nominal rate into an EAR. It does not add fees or charges. It cannot model a changing rate. It also assumes steady compounding. Use it for the rate itself only. Add fees on top for the full picture.

Using EAR to compare offers

Put each offer's rate into the effective annual rate. Then line the EARs up side by side. The lowest EAR is the cheapest loan. The highest EAR is the best return. Let the true rate decide. The true rate cuts through the noise.

A final tip

Always ask how often a rate compounds. The frequency can change the real cost. Compare a few cases to see the effect. A clear EAR keeps your choice honest. The same nominal rate can mean different costs.

Frequently asked questions

How is the effective annual rate calculated?

Take one plus the nominal rate divided by the number of periods, raise it to that number of periods and subtract one. A 6% nominal rate compounded monthly gives an EAR of about 6.17%.

Why does the EAR exceed the nominal rate?

Because each period's interest earns interest in later periods. The more often compounding happens, the larger the gap between the nominal rate and the effective rate.