CD Calculator
Certificate of deposit maturity value.
Reviewed by the Calculation Machine team · Updated 24 October 2026 · How we check our maths
Your values
ⓘ Live results
- Value at maturity
- $10,448.98
- Interest earned
- $448.98
- Effective APY
- 4.49%
- Monthly equivalent interest
- $37.42
Quick answer
A CD's value at maturity is deposit × (1 + rate ÷ n)^(n × years), where n is how many times a year interest compounds. A $10,000 CD at 4.4% compounded monthly for 12 months grows to $10,448.98, earning $448.98, an APY of about 4.49%. The APY is the figure to compare between banks, because it already includes compounding.
What the CD calculator does
This calculator shows what a certificate of deposit will pay at maturity. Enter the amount you deposit, the interest rate, the term in months and how often the bank compounds interest, and it returns the maturity value, the interest earned, the effective annual yield (APY) and the average interest per month.
It is useful for comparing CD offers with different terms and compounding, checking a bank's quoted APY, and planning a CD ladder. It assumes you leave the money and interest untouched until maturity and that the rate is fixed for the whole term, which is true of standard CDs. It does not deduct tax or early withdrawal penalties.
For money you may need sooner, compare the result with a high-yield savings account using the APY calculator, or plan regular deposits toward a target with the savings goal calculator.
The formula
Value = P × (1 + r ÷ n)^(n × t) APY = (1 + r ÷ n)^n − 1
| Symbol | Meaning | Unit |
|---|---|---|
| P | Amount deposited when the CD opens | $ |
| r | Annual interest rate (nominal), as a decimal | — |
| n | Compounding periods per year: 365 daily, 12 monthly, 4 quarterly, 1 annually | per year |
| t | Term in years (months ÷ 12) | years |
This is the standard compound interest formula. US banks must disclose the APY under the Truth in Savings Act (Regulation DD), calculated on the assumption that interest stays on deposit until maturity.
If a bank quotes only the APY, enter that APY with Annually compounding for terms of one year or longer and the result will match the bank's figures. CDs that pay interest out monthly instead of compounding earn the simple rate, not the APY.
Worked examples
Six-month CD compounded daily
$25,000 in a 6-month CD at 4.00%, compounded daily.
Inputs
- Deposit25000 $
- Interest rate4 %
- Term6 months
- CompoundingDaily
Result
- Value at maturity$25,505.01
- Interest earned$505.01
- Effective APY4.081%
- Monthly equivalent interest$84.17
The CD pays $505.01 at maturity. The APY is 4.081%, but over six months you earn about half a year's interest, so do not multiply the APY by the full deposit when the term is under a year.
Five-year CD compounded quarterly
$50,000 locked into a 60-month CD at 3.75%, compounded quarterly.
Inputs
- Deposit50000 $
- Interest rate3.75 %
- Term60 months
- CompoundingQuarterly
Result
- Value at maturity$60,258.86
- Interest earned$10,258.86
- Effective APY3.803%
- Monthly equivalent interest$170.98
Over five years the deposit earns $10,258.86. Longer terms lock in the rate, which helps if rates fall but costs you if they rise and you are stuck below market.
Same rate, annual compounding
$10,000 at 4.4% for 12 months, with interest credited once a year.
Inputs
- Deposit10000 $
- Interest rate4.4 %
- Term12 months
- CompoundingAnnually
Result
- Value at maturity$10,440.00
- Interest earned$440.00
- Effective APY4.4%
- Monthly equivalent interest$36.67
Annual compounding pays $440, against $448.98 monthly and about $449.80 daily. Compounding frequency moves the result by a few dollars; the rate and term matter far more.
Building a CD ladder
A CD ladder splits your money across several CDs with staggered maturities, so part of it becomes available at regular intervals while the rest earns longer-term rates. A classic five-rung ladder puts equal amounts into 1-, 2-, 3-, 4- and 5-year CDs; each time one matures, you reinvest it in a new 5-year CD.
To see what each rung earns, run the calculator once per CD with its own rate and term, then add the interest figures together.
| Rung | Amount | Term | Matures |
|---|---|---|---|
| 1 | $10,000 | 12 months | End of year 1 |
| 2 | $10,000 | 24 months | End of year 2 |
| 3 | $10,000 | 36 months | End of year 3 |
| 4 | $10,000 | 48 months | End of year 4 |
| 5 | $10,000 | 60 months | End of year 5 |
Early withdrawal penalties
Most CDs charge a penalty if you take money out before maturity, usually expressed as a number of months' interest; longer CDs tend to carry bigger penalties. Some banks can take the penalty out of principal if you withdraw before enough interest has built up, so you can get back less than you put in. No-penalty CDs avoid this in exchange for a slightly lower rate. Check the deposit agreement before opening, and keep an emergency fund outside the CD.
Tax and insurance on CDs
- Tax: CD interest is taxed as ordinary income in the year it is credited to your account, even if you cannot withdraw it until maturity. Banks report it on Form 1099-INT. CDs held inside an IRA defer or avoid that tax.
- Insurance: CDs at FDIC-insured banks are covered up to $250,000 per depositor, per insured bank, per ownership category, including interest earned. Credit union share certificates have the same limit through the NCUA.
- Brokered CDs: bought through a brokerage, these can be sold before maturity on the secondary market instead of paying a penalty, but their price falls if rates have risen.
How to use the CD Calculator
- 1Enter the amount you plan to deposit.
- 2Enter the CD's interest rate; if the bank only lists the APY, enter it and choose Annually.
- 3Enter the term in months (12 for one year, 60 for five years).
- 4Choose the compounding frequency stated in the account terms; daily or monthly is most common.
- 5Read the maturity value and interest earned, and repeat for each CD you are comparing.
Frequently asked questions
How much interest will $10,000 earn in a 1-year CD?
At 4.4% compounded monthly, $10,000 earns $448.98 in 12 months. At any rate, the interest for one year is roughly the deposit times the APY.
What is the difference between a CD's interest rate and APY?
The interest rate is the nominal annual rate before compounding; the APY includes the effect of compounding over a year. A 4.4% rate compounded monthly is a 4.49% APY.
Is CD interest compounded daily or monthly?
It depends on the bank; daily and monthly compounding are the most common. On a one-year CD the difference between them is usually only a few dollars per $10,000. The compound interest calculator shows how the gap grows over longer periods.
Can you lose money in a CD?
Not at an insured bank within the $250,000 limit, unless an early withdrawal penalty exceeds the interest earned. Inflation can still erode the real value if it runs above the CD's rate.
What happens when a CD matures?
You get a grace period, often 7 to 10 days, to withdraw or move the money. If you do nothing, most banks renew it automatically for the same term at the current rate.
References
- Deposit Insurance — Federal Deposit Insurance Corporation
- Truth in Savings Act (Regulation DD) — Consumer Financial Protection Bureau
- Certificates of Deposit (CDs) – Investor.gov — US Securities and Exchange Commission
About this calculator
- Built and reviewed by the Calculation Machine team · How we build and test calculators
- Last reviewed: October 24, 2026
- Report an error