APY calculator
Annual Percentage Yield converts a nominal interest rate to the effective annual return accounting for compounding. Calculate APY growth on any savings product.
How to Calculate APY (Annual Percentage Yield)
Convert a nominal APR to the effective APY in four steps using the regulatory APY formula APY = (1 + r/n)^n − 1.
- Step 1Enter the nominal annual rate (APR)
Type the bank's stated APR or nominal rate (e.g., 5.00%). On a loan disclosure or deposit slip, this is the headline rate before compounding.
- Step 2Pick the compounding frequency
Daily (n=365) for HYSAs and CDs; monthly (n=12) for some money market accounts; quarterly (n=4) for many international savings products; annual (n=1) for bonds with simple interest.
- Step 3Read the computed APY
5.00% APR compounded daily = 5.127% APY. Compounded monthly = 5.116% APY. The result is what your balance actually earns in one year.
- Step 4Compare across products
Always compare savings products by APY, not APR. A 4.95% daily-compounded HYSA beats a 5.00% annually-compounded competitor because effective APYs are 5.07% vs 5.00%.
APY vs APR — the key difference
Both are annual rates. The difference is compounding:
- APR (Annual Percentage Rate): nominal rate, ignores intra-year compounding. Used for loans (legally required disclosure).
- APY (Annual Percentage Yield): effective rate, includes compounding. Used for savings products.
Example: 5% APR compounded daily = 5.13% APY. The APY is what you actually earn — always compare savings products on APY.
APY formula
APY = (1 + r/n)^n − 1 r = nominal annual rate (APR) n = compounding periods per year (365 daily, 12 monthly)
Examples at 5% nominal:
- Annual compounding: 5.00% APY
- Monthly compounding: 5.12% APY
- Daily compounding: 5.13% APY
- Continuous compounding: 5.13% APY (e^0.05 − 1)
When APY matters most
On short-term and small amounts, the APY-vs-APR gap is negligible. On large balances over years it adds up. $100k at 5% APR daily compounding for 10 years = $164,866. The same 5% as a simple annual rate (no compounding within year) = $162,889. ~$2,000 difference from compounding frequency alone.
APY Calculator FAQ
What does APY stand for?
How do I convert APR to APY?
Is APY the same as interest rate?
Does the APY include fees?
Why is daily-compounded APY higher than monthly?
Can APY change?
What's a good APY in 2026?
Is APY taxed?
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