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Financial · Live

Your CD at maturity, to the cent.

See exactly what your Certificate of Deposit will be worth on its maturity date. Enter your initial deposit, term, and APY, the calculator returns the total balance, total interest earned, the equivalent nominal rate, and a smooth growth curve from today to maturity.

Inputs

CD details

$
%
APY
4.5%
Nominal rate
4.402%
Per-period (daily)
0.01206%
Per-period interest
$1.21

Maturity goal

5 years · daily

$12,461.82

Total balance on Thursday, May 15, 2031.

+$2,462 interest+24.6% of depositAPY 4.5%
Maturity date
May 2031
Thursday
Total interest
$2,462
+24.6%
Growth toward maturity$10,000 $12,462
$10,000$11,231$12,462TodayMay 2031

Rate breakdown

APY vs. nominal

365× compounding
APY
4.5%

Effective annual yield · what banks advertise

Nominal rate
4.402%

Stated daily-compounding rate

APY = (1 + nominal /365)365 − 1. The two rates point at the same return; APY just shows the post-compounding number.
Deposit
$10,000
Held for 5 years
Interest earned
$2,462
24.6% of deposit
Maturity
May 2031
Thursday, 5 yr

Field guide

How CD interest compounds.

A Certificate of Deposit pays a fixed interest rate for a fixed term, typically 3 months to 5 years. Interest accrues on the balance and is added back to the balance on a schedule the bank chooses, so each subsequent compounding period earns interest on a slightly bigger pile. That's the “magic of compounding” and on a CD, the schedule is locked in by your deposit agreement.

The two rates: nominal and APY

US banks must quote CDs by APY (Annual Percentage Yield) under the Truth in Savings Act. APY is the effective annual return after compounding has been applied. Behind the scenes, the bank uses a nominal annual rate: the periodic rate multiplied by periods per year, and that's very slightly lower:

APY = (1 + nominal ⁄ n)n − 1
nominal = n · ((1 + APY)1/n − 1)

For a 5.00% APY compounded daily (n = 365), the nominal rate is about 4.879%. Same money, just two ways of describing it. APY is the apples-to-apples number for comparing offers.

The compound-interest formula on a CD

For an initial deposit P, an APY of r, and a term of t years, the maturity balance is simply:

A = P · (1 + r)t

That's mathematically identical to the periodic-form of the same calculation:

A = P · (1 + nominal ⁄ n)n · t

For a $10,000 deposit at 4.5% APY for 5 years:

A = 10,000 · (1.045)5 = $12,461.82
interest = A − P = $2,461.82

Why does compounding frequency matter so little?

APY normalises away most of it. At a fixed 5% APY for 5 years on $10,000:

  • Annual compounding: $12,762.82
  • Quarterly: $12,762.82
  • Monthly: $12,762.82
  • Daily: $12,762.82

They're identical because APY already includes the effect of compounding. Frequency only shifts the equivalent nominal rate. Where compounding frequency actually matters is when rates are quoted as nominal (corporate notes, some bonds): a 5% nominal rate compounded daily yields a 5.127% APY versus 5.000% for annual compounding.

Does my interest go into the same CD or a separate account?

Most US banks credit CD interest to a linked savings or checking account by default; some keep it inside the CD as principal. The two patterns produce different consequences:

  • Compounded inside the CD: the projection this calculator shows. Each interest credit becomes part of the principal, earning more interest.
  • Paid to a linked account: the CD effectively earns simple interest. The total interest over a 5-year, 5% CD on $10,000 drops from $2,762.82 compounded down to $2,500.00 simple, about 10% less.

Always check which mode your bank uses; if you can choose, keep the interest inside the CD to capture the full compounding effect.

Read this first

Understanding early withdrawal penalties

Locking in a CD's rate is the trade you make for giving up access to the money. If you take it back early, the bank charges a penalty and on short-held CDs, that penalty can eat into your principal, not just your interest. Read your deposit agreement carefully before signing.

Under 1 year

90 days of interest

Roughly 1.5% of principal at 6% APY. Painful but recoverable.

1 – 3 years

180 days of interest

A typical 'middle-tier' penalty, about 3% of principal at 6% APY.

4+ years

365 days of interest

A full year's interest. On a long CD this can equal 5–7% of principal.

The crucial rule

The penalty can dip into your principal.

If you withdraw a CD early and the accrued interest isn't enough to cover the penalty, the bank takes the difference from your principal. Federal law allows this. So a 5-year, 6% CD broken in month 2 could return less than your original deposit. Always check the deposit agreement for “may invade principal” language before opening.

Three ways to soften the blow

Strategies to protect liquidity.

  • Build a CD ladder. Stagger 1- to 5-year CDs so one matures every year. Free liquidity without sacrificing the long-term rate.
  • Use a no-penalty CD. Yields are about 0.25–0.50 percentage points lower, but you can withdraw freely after the initial 7-day lock-up.
  • Keep an emergency fund. Hold 3–6 months of expenses in a high-yield savings account so you never have to break a CD to cover a surprise.

Worked example: 18-month CD at 4.75% APY

A $25,000 deposit, 18-month term, 4.75% APY, daily compounding. Term in years: 1.5. The maturity balance is:

A = 25,000 · (1.0475)1.5 = $26,793.46
interest = $1,793.46
nominal rate ≈ 4.640%

That “nominal rate” is what the deposit agreement might call the periodic rate × 365; what actually accrues each day. The APY rolls compounding into a single annualised number you can compare against any other yield product.

Why the maturity number is exact

Unlike stocks, bonds, or money-market funds, a CD's return is contractually fixed. As long as you don't add or withdraw funds, the maturity balance is determined entirely by today's deposit, today's APY, and the term. The only meaningful variables that can change it are:

  • Variable-rate CDs. Some CDs reset rates tied to a benchmark; this calculator assumes a fixed rate.
  • Step-up CDs. Pre-scheduled rate increases over the term. Calculate each tier separately.
  • Bump-up CDs. One-time rate adjustment at the holder's option if rates rise during the term.
  • Brokered CDs. Held in brokerage accounts; can have callable features that let the bank redeem early at no benefit to you.

Tax considerations

CD interest is taxed as ordinary income at federal and (most) state levels in the year it's credited, even if you don't withdraw it. Banks send a Form 1099-INT for any account paying $10 or more in a year. Holding the CD inside a Roth IRA, traditional IRA, or HSA defers or eliminates the tax, at the cost of contribution-limit constraints.

Disclaimer

This calculator models a fixed-rate, fixed-term CD at the APY you enter. It does not account for taxes, early withdrawal penalties, fees, FDIC insurance limits, or variable / step-up / brokered features. Calculations are educational estimates and are not financial, accounting, or tax advice. Confirm specifics with your bank or a licensed advisor before making a deposit.