CD Calculator — Certificate of Deposit

Find the maturity value of a certificate of deposit. Enter your deposit amount, annual interest rate, term, and compounding frequency to see the balance at maturity, total interest earned, and the true annual percentage yield.

Quick Facts

Formula
FV = P × (1 + r/n)^(n×t)
P is the deposit, r the annual rate, n compounding periods per year, and t the term in years.
APY
(1 + r/n)^n − 1
The effective annual yield after compounding, which is at or above the stated nominal rate.

Your Results

Calculated
Value at maturity
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Deposit plus all interest earned
Total interest earned
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Maturity value minus deposit
Annual percentage yield
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Effective yield after compounding
Total return
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Interest earned as % of deposit

Ready

Enter deposit amount, rate, term, and compounding frequency, then press Calculate.

How the CD Calculator works

A certificate of deposit pays a fixed interest rate in exchange for locking up your money for a set term. This calculator projects the balance at maturity using the standard compound interest formula — the same math a bank uses internally to credit interest to a CD account.

The formula

For a deposit P, an annual interest rate r (as a decimal), a compounding frequency of n times per year, and a term of t years, the value at maturity is:

FV = P × (1 + r/n)n×t

Total interest earned is simply FV − P. The calculator also reports the Annual Percentage Yield (APY), the effective yield after compounding is applied: APY = (1 + r/n)n − 1. The APY is always at or above the stated nominal rate, and the two are identical only when interest compounds annually.

Worked example

Deposit $10,000 in a 12-month CD at a 4.5% annual rate, compounded monthly. Here r/n = 0.045/12 = 0.00375 and n×t = 12. The formula gives a maturity value of about $10,459.44 — roughly $459 in interest — with an APY of about 4.59%, slightly above the 4.5% nominal rate because of monthly compounding.

What moves the result most

  • Term length: a longer term lets interest compound over more periods, so the same rate produces proportionally more total interest the longer the CD is held.
  • Interest rate: even small differences in the stated rate compound noticeably over multi-year terms — comparing rates across banks for the same term is usually the highest-leverage step.
  • Compounding frequency: daily compounding produces a slightly higher APY than monthly or quarterly compounding at the same nominal rate, though the difference is usually a fraction of a percentage point.

What this calculator does not include

This is a maturity-value projection only. It assumes the full deposit stays in the CD for the entire term with no additions or withdrawals. It does not account for early withdrawal penalties (most banks forfeit a portion of interest if you cash out early), account fees, or income tax owed on the interest earned, which is generally taxable in the year it is credited even if the CD has not matured. Check your CD's disclosure statement and consult a tax advisor for those specifics.

Frequently Asked Questions

What formula does the CD calculator use?
It uses the standard compound interest formula: FV = P × (1 + r/n)^(n×t), where P is the deposit amount, r is the annual interest rate as a decimal, n is the number of compounding periods per year, and t is the term in years. The result is the value of the CD at maturity.
What is the difference between the interest rate and the APY?
The interest rate (or nominal rate) is the stated annual rate before compounding. The Annual Percentage Yield (APY) reflects the actual return after compounding is applied within the year, calculated as (1 + r/n)^n − 1. The more often interest compounds, the more the APY exceeds the nominal rate.
Does this account for early withdrawal penalties or taxes?
No. This calculator projects the maturity value assuming the CD is held for its full term with no withdrawals. Early withdrawal penalties, which most banks charge as a forfeiture of some interest, and any taxes owed on the interest earned are not included and should be checked with your bank and tax advisor.
Why does compounding frequency change the result?
More frequent compounding means interest starts earning its own interest sooner. Daily compounding produces a slightly higher maturity value than annual compounding at the same nominal rate, because each day's accrued interest is added to the balance and begins earning interest immediately rather than waiting until year-end.