Certificate of Deposit (CD) Calculator

A certificate of deposit (CD) is a savings account where you agree to leave your money for a set time. Enter what you'll deposit, the rate the bank offers and how long the CD lasts. You'll see what you'll have at the end, how much of it is interest, and what's left after tax. Start from the APY (annual percentage yield) the bank advertises, or from an interest rate and how often it compounds.

$
%
Taxes (optional)
%

Use your federal rate, plus state if you pay it. Leave it at 0 to skip.

The interest is added to the CD. Early withdrawal penalties are not included.

Ending balance
$10,400.00 4.00% APY

$10,000.00 at 4.00% APY for 1 year grows to $10,400.00, earning $400.00 in interest.

Interest earned $400.00
APY 4.00%
Average per month $33.33

What is a certificate of deposit (CD)?

A certificate of deposit, or CD, is a type of savings account offered by banks and credit unions. You generally agree to keep your money in it for a specified length of time, called the term, and withdrawing early means paying a penalty fee.

Source CFPB · What is a certificate of deposit (CD)? ↗

CD rates are usually quoted as the APY, or annual percentage yield: the yearly rate that includes compounding.

Source CFPB · Regulation DD, Appendix A (annual percentage yield) ↗

Your CD year by year

TimeBalanceInterest so far
Year 1$10,400.00$400.00

How to calculate CD interest

Banks quote the APY, the yearly yield after compounding. Raise one plus the APY to the number of years, then multiply by your deposit.

Ending balance = Deposit × (1 + APY) ^ (months ÷ 12)

Here it is with your numbers:

  1. Turn the APY into a decimal: 4.00% ÷ 100 = 0.04.
  2. Growth over 1 year: (1 + 0.04) ^ (12 ÷ 12) = 1.04.
  3. Multiply by your deposit: $10,000.00 × 1.04 = $10,400.00.
  4. Interest: $10,400.00 − $10,000.00 = $400.00.

It means every $1.00 you deposit grows to $1.04 by the end of 1 year.

Source Microsoft Support · EFFECT function ↗

For the official definition, Regulation DD works APY out from the interest earned: APY = 100 × [(1 + Interest ÷ Principal) ^ (365 ÷ days in term) − 1]. Its example: $1,000 that earns $61.68 over 365 days has a 6.17% APY. This calculator counts a year as 12 months, so a bank that counts exact days can differ by a few cents.

Is CD interest taxable?

Yes. Interest on a CD is taxable income in the year it becomes available to you, and you report it on your federal return. A bank sends a Form 1099-INT if you earned $10 or more. Your state may tax it too.

Source IRS · Topic no. 403, Interest received ↗

FAQs

How to calculate CD interest?

Multiply your deposit by (1 + APY) raised to the number of years, then subtract the deposit. $10,000 at 4% APY for 1 year is 10,000 × 1.04 = $10,400, so the interest is $400. The federal rule for APY is Regulation DD.

Source CFPB · Regulation DD, Appendix A (annual percentage yield) ↗

How much interest does a CD earn?

It depends on the deposit, the rate and the term. For a one-year CD, the interest is the deposit times the APY: $10,000 at 4.00% APY earns $400. For longer terms the interest earns interest, so each year earns a little more than the last.

What is the difference between APY and the interest rate?

The APY, or annual percentage yield, includes compounding, so it shows what you earn in a year after interest is added to your balance. A 5.25% interest rate compounded 4 times a year is a 5.35% APY. Choose "Rate, compounded …" in the calculator to see the APY it works out to.

Source Microsoft Support · EFFECT function ↗

Is CD interest taxable?

Yes. The IRS says most interest you receive is taxable income in the year it becomes available to you, and you must report it even if you do not get a Form 1099-INT. You should get that form if you received $10 or more of interest. Enter your own tax rate under "Taxes" to see what you keep.

Source IRS · Topic no. 403, Interest received ↗

Sources

Related calculators