Effective Rate (EAR) Calculator
EAR = (1+r/n)^n − 1: a 12% nominal rate compounding monthly costs an effective 12.68% — frequency, not luck, adds 0.68%.
- Compare scenarios in seconds.
Figures are estimates from this calculator’s standard formula — adjust the inputs in the tool below for your exact number.
How the Effective Interest Rate Calculator Works
The effective annual rate converts any compounding frequency into the single yearly rate that produces the same result, making loans and deposits comparable. The calculation follows EAR = (1 + nominal ÷ n)^n − 1. A 12% nominal rate compounded monthly gives (1 + 0.12/12)^12 − 1 = 12.68% effective; daily compounding pushes it to 12.75% — the gap between quoted and real cost. The result updates instantly whenever you change an input, and every figure is shown in the same currency or units you entered, with no hidden conversion applied.
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Step 1
Enter the required figures for the Effective Interest Rate Calculator in the fields above.
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Step 2
The tool applies EAR = (1 + nominal ÷ n)^n − 1 to your numbers automatically.
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Step 3
Read the result, shown in the same units you entered.
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Step 4
Adjust the inputs to compare scenarios side by side.
Use Cases
Loan comparison
Equalizing quotes with different compounding
Regulatory APR checks
Verifying a lender's stated effective rate
Savings shopping
Converting APY to compare with nominal quotes
Overdraft cost analysis
Seeing the real yearly cost of daily-compounded fees
Common Mistakes
Comparing nominal with effective
Confusing APR with EAR
Ignoring continuous compounding
FAQs
Why does the effective rate exceed nominal?
Where does EAR matter most?
Which equation powers the Effective Interest Rate Calculator?
Which input moves the result most?
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