Savings & Growth Tools

APY / Effective Yield Calculator

Turn a nominal interest rate and compounding frequency into the effective annual yield you actually earn.

Enter a nominal annual interest rate and how often it compounds to see the resulting APY (Annual Percentage Yield), plus an illustrative one-year ending value if you enter a starting balance.

By Swoopr Editorial Team

Published · Updated

AI-assisted content · Swoopr Investment is responsible for the final published article.

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Direct Answer

APY (Annual Percentage Yield) is the effective annual rate an account actually earns once compounding is factored in: APY = (1 + nominal rate ÷ compounding periods per year)^(compounding periods per year) − 1. It is always equal to or greater than the stated nominal rate, and it lets you compare two accounts with different compounding schedules on an apples-to-apples basis.

This calculator is an illustrative, single-year projection: it assumes a constant nominal rate held for exactly one year with no withdrawals or additional deposits. It is not a forecast or a recommendation.

APY Calculator

Results are illustrative estimates based on the numbers you enter, assuming a constant rate held for one year with no withdrawals. Not investment advice, a forecast, or a recommendation. All calculation happens locally in your browser; nothing is sent to a server.

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Rate & Compounding
The stated annual rate before compounding. Must be 0 or greater.
How many times per year interest compounds. Common values are 1 (annual), 2 (semiannual), 4 (quarterly), 12 (monthly), and 365 (daily), but any positive whole number is accepted.
Enter an amount to see an illustrative one-year ending value and dollar interest earned. Leave blank to see APY only.

Methodology

The calculator applies the formula below directly to your inputs:

APY = (1 + Nominal rate ÷ n)n − 1
Illustrative ending value = Principal × (1 + APY)
Illustrative interest earned = Illustrative ending value − Principal

Assumptions and limitations

FAQ

What is APY?

APY (Annual Percentage Yield) is the effective annual rate an account actually earns once compounding is accounted for. APY = (1 + nominal rate ÷ compounding periods per year)^(compounding periods per year) − 1. It is always equal to or greater than the nominal rate, because it captures interest earned on interest already credited during the year.

Why is APY higher than the nominal interest rate?

The nominal rate is the stated annual rate before compounding. APY reflects what actually accrues once interest starts earning interest on itself within the year. The more frequently interest compounds (monthly or daily versus annually), the larger the gap between the nominal rate and APY, though the effect shrinks at very high compounding frequencies as it approaches the continuous-compounding limit.

Does compounding frequency matter for APY?

Yes. A higher compounding frequency (daily versus monthly versus annually) produces a higher APY for the same nominal rate, because interest is credited and starts compounding sooner. Annual compounding is the one case where APY exactly equals the nominal rate, since there's only a single compounding period.

Is this calculator's output a guaranteed return?

No. This calculator produces an illustrative, single-year projection that assumes the nominal rate stays constant for the full year and that no withdrawals or additional deposits occur. Real deposit accounts can change their rate at any time, and actual returns will differ if the rate changes or the balance moves. It is not a forecast or a recommendation.