CD Calculator
Calculate Certificate of Deposit (CD) returns. Compare different terms to find the best CD for your savings goals.
About this calculator
A Certificate of Deposit pays a fixed rate for a fixed term in exchange for locking up the deposit until maturity, and this calculator compounds Deposit Amount at the entered Annual Interest Rate (APR) and Compounding Frequency for the chosen CD Term to produce Maturity Value. Deposit Amount scales Maturity Value linearly -- doubling it always doubles the result -- while Annual Interest Rate and CD Term both compound rather than scale, so their effect grows disproportionately over longer terms and higher rates.
Annual Percentage Yield (APY) is reported separately from Annual Interest Rate (APR) because APY already folds in the effect of Compounding Frequency -- the true annualized growth rate the deposit experiences -- while APR is simply the stated nominal rate before compounding is applied; the two only match exactly when compounding happens once a year. This calculator assumes the full Deposit Amount stays untouched for the entire CD Term at a fixed rate; it does not model early-withdrawal penalties, which most CDs impose if funds are removed before maturity and which can offset part or all of the interest earned, nor does it model CDs with variable or step-up rates.
Financial Disclaimer
This calculator is for educational purposes only and does not constitute financial advice. Results are estimates based on the inputs provided. Consult a qualified financial advisor before making investment or financial planning decisions.
Inputs
Results
Maturity Value
$10,511.62
≈ 7 months of rent
Total Interest Earned
$511.62
≈ 9 tanks of gas
How to Use This Calculator
- Enter your initial deposit amount.
- Enter the annual interest rate (APR) offered by the bank.
- Select the CD term from 3 months to 60 months.
- Choose the compounding frequency — daily compounding yields the most.
- Review the maturity value, total interest earned, and effective APY to compare CDs from different institutions.
- Use the charts to compare maturity value across common terms and see the balance grow over the chosen term.
How the result changes with Deposit Amount
| Deposit Amount | Maturity Value | Total Interest Earned |
|---|---|---|
| $5,000.00 | $5,255.81 | $255.81 |
| $7,500.00 | $7,883.71 | $383.71 |
| $15,000.00 | $15,767.43 | $767.43 |
| $25,000.00 | $26,279.05 | $1,279.05 |
What each input means
- Deposit Amount
- The amount you want to deposit into the CD.
- Annual Interest Rate (APR)
- The stated annual percentage rate for the CD.
- CD Term
- Length of time until the CD matures.
- Compounding Frequency
- How often interest is compounded.
What each result means
- Maturity Value
- Total value when the CD matures.
- Annual Percentage Yield (APY)
- True annual rate including compounding.
- Effective Annual Rate
- Annual Percentage Yield rounded to 2 decimal places, as typically quoted by banks.
How this is calculated
Formula
Maturity Value = P × (1 + r/n)^(n×t)Worked example, using the default values
- Identify Input Parameters4 parametersDeposit Amount = 10000, Annual Interest Rate (APR) = 5, CD Term = 12, Compounding Frequency = 12 = 4 input(s) provided
- Calculate Maturity Value10511.62 = $10,511.62
- Calculate Total Interest EarnedTotal Interest Earned511.62 = $511.62
- Calculate Annual Percentage YieldAnnual Percentage Yield5.116 = 5.116
- Calculate Average Monthly InterestAverage Monthly Interest42.63 = $42.63
Engine last updated . Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.
Frequently Asked Questions
How does Compounding Frequency change the Annual Percentage Yield?
More frequent compounding applies the same stated Annual Interest Rate (APR) in smaller increments more often, which lets each increment of interest start earning its own interest sooner. That produces a higher Annual Percentage Yield (APY) from the identical APR -- daily compounding yields slightly more than monthly, which yields more than annual, though the gap is usually modest at typical CD rates.
Why is APY different from the Annual Interest Rate (APR) I entered?
APR is the stated nominal rate before compounding; APY is the actual annualized rate the deposit experiences once Compounding Frequency is applied. APY is always greater than or equal to APR whenever compounding happens more than once a year, since interest earned partway through the year begins compounding on itself before the year is over.
What happens if I withdraw before the CD Term ends?
This calculator does not model early withdrawal at all -- Maturity Value and Total Interest Earned both assume the deposit stays untouched for the full CD Term. Most real CDs charge an early-withdrawal penalty, commonly forfeiting some months of interest, which can reduce or entirely offset the interest this calculator projects if funds are removed early.
Does a longer CD Term always mean a higher Maturity Value at the same rate?
Yes, for a fixed positive Annual Interest Rate -- more time means more compounding periods, so Maturity Value rises (or at minimum holds flat) as CD Term increases. In practice, though, longer-term CDs are often offered at a different rate than shorter-term ones, so comparing real CD offers requires checking the rate for each specific term rather than assuming a single rate applies across all terms.
Why doesn't Compounding Frequency change how much Deposit Amount matters?
Deposit Amount is a linear multiplier throughout the compound-interest formula regardless of how many times per year interest compounds -- doubling the deposit always doubles Maturity Value at a given rate and term. Compounding Frequency instead changes the effective rate applied to whatever deposit amount is entered, which is a separate lever from the deposit size itself.
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