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Savings

CD Calculator

Calculate the interest earned, annual percentage yield (APY), and final balance of a Certificate of Deposit (CD) at maturity, including tax options.

CD deposit details

$
%
Standard terms

Tax & penalty options

%
Brackets:

Maturity balance

$10,512.67

$512.67 total interest earned (5.13% APY)

Initial Principal
$10,000.00
Total Interest
$512.67
Effective APY
5.13%
Nominal Rate (APR)
5.00%

CD return breakdown at maturity (12 months)

  • Principal$10,000.0095.1%
  • Total Interest Earned$512.674.9%

Compounding frequency comparison

Compare maturity values across frequencies for $10,000.00 at 5.00% APR.

FrequencyPeriods/YrAPYInterest EarnedMaturity Value
Daily (365/year)Selected3655.127%$512.67$10,512.67
Monthly (12/year)125.116%$511.62$10,511.62
Quarterly (4/year)45.095%$509.45$10,509.45
Semi-annually (2/year)25.062%$506.25$10,506.25
Annually (1/year)15.000%$500.00$10,500.00
Continuous5.127%$512.71$10,512.71

Month-by-month growth schedule

Progressive balance accumulation on $10,000.00 compounded daily (365/year).

PeriodStarting BalanceInterest EarnedTotal InterestEnding Balance
Month 1$10,000.00+$41.75$41.75$10,041.75
Month 2$10,041.75+$41.93$83.68$10,083.68
Month 3$10,083.68+$42.10$125.78$10,125.78
Month 4$10,125.78+$42.28$168.05$10,168.05
Month 5$10,168.05+$42.45$210.50$10,210.50
Month 6$10,210.50+$42.63$253.13$10,253.13
Month 7$10,253.13+$42.81$295.94$10,295.94
Month 8$10,295.94+$42.99$338.93$10,338.93
Month 9$10,338.93+$43.17$382.09$10,382.09
Month 10$10,382.09+$43.35$425.44$10,425.44
Month 11$10,425.44+$43.53$468.97$10,468.97
Month 12$10,468.97+$43.71$512.67$10,512.67

How CD interest is calculated

Step-by-step breakdown of your Certificate of Deposit maturity value and compound growth.

  1. Determine the periodic rate and compounding cycles

    rperiod=rn,N=n×tr_{\text{period}} = \frac{r}{n}, \quad N = n \times t

    With an annual rate r = 5.00% and 365 periods/year, the rate per cycle is 0.0137%. Over 1.00 years (12 months), there are 365.0 compounding cycles.

  2. Compute maturity balance

    A=P×(1+rn)n×tA = P \times \left(1 + \frac{r}{n}\right)^{n \times t}

    Applying the compound interest formula on $10,000.00 yields a maturity value of $10,512.67.

  3. Compute total interest and effective APY

    Interest=AP,APY=(1+rn)n1\mathrm{Interest} = A - P, \quad \mathrm{APY} = \left(1 + \frac{r}{n}\right)^n - 1

    Total interest earned is $512.67 with an effective Annual Percentage Yield (APY) of 5.127%.

Report tool

Understanding Certificates of Deposit (CDs)

A Certificate of Deposit (CD) is a specialized, federally insured time-deposit account offered by banks and credit unions. When you purchase a CD, you agree to lock away a lump-sum principal for a predetermined maturity term, ranging from 1 month to 5 years or longer, in exchange for a fixed, guaranteed interest rate. Because your capital is committed for the full term, CDs typically offer higher yields than standard liquid savings or checking accounts.

CDs are backed by the Federal Deposit Insurance Corporation (FDIC) for banks or the National Credit Union Administration (NCUA) for credit unions, up to $250,000 per depositor, per insured institution, per ownership category. To compare nominal interest rates against effective compounding yields across savings products, use our CD rate calculator or convert stated loan rates with the APR to APY calculator. If you are comparing term deposits across international banks or modeling quarterly compounding accounts, explore our FD calculator.

The Certificate of Deposit mathematical formulas

The total maturity balance and interest generated by a CD depend on three variables: the initial deposit principal, the nominal annual interest rate (APR), and the compounding frequency. For standard periodic compounding (such as daily, monthly, or quarterly), the future maturity value is calculated using the compound interest formula:

A=P×(1+rn)n×tA = P \times \left(1 + \frac{r}{n}\right)^{n \times t}

Where:

  • AA is the final maturity balance (principal plus accumulated interest).
  • PP is the initial deposit amount (the principal invested).
  • rr is the stated nominal annual interest rate expressed as a decimal (e.g., 0.05 for 5.00%).
  • nn is the number of compounding periods per year (365 for daily, 12 for monthly, 4 for quarterly, 2 for semi-annually, or 1 for annually).
  • tt is the CD maturity term in years (for example, 6 months is t=0.5t = 0.5, and 18 months is t=1.5t = 1.5).

The total interest earned over the life of the certificate is:

Total Interest=AP\text{Total Interest} = A - P

Under the federal Truth in Savings Act, financial institutions advertise CD returns using the Annual Percentage Yield (APY), which reflects the true annualized rate of return including compound interest:

APY=(1+rn)n1\text{APY} = \left(1 + \frac{r}{n}\right)^n - 1

Worked practical examples

Let us examine two real-world deposit scenarios to observe how term length and compounding frequency dictate total returns.

Example 1: 1-Year CD with $10,000 at 5.00% APR (Daily Compounding)

A saver deposits $10,000 into a 12-month certificate compounding daily (n=365,t=1n = 365, t = 1):

A=$10,000×(1+0.05365)365×1=$10,000×(1.000136986)365=$10,512.67A = \$10{,}000 \times \left(1 + \frac{0.05}{365}\right)^{365 \times 1} = \$10{,}000 \times (1.000136986)^{365} = \$10{,}512.67

Total interest earned at maturity is $512.67, representing an effective APY of 5.127%.

Example 2: 5-Year CD with $25,000 at 4.50% APR (Monthly Compounding)

An investor locks $25,000 for 5 years (n=12,t=5n = 12, t = 5, total cycles = 60):

A=$25,000×(1+0.04512)12×5=$25,000×(1.00375)60=$31,294.90A = \$25{,}000 \times \left(1 + \frac{0.045}{12}\right)^{12 \times 5} = \$25{,}000 \times (1.00375)^{60} = \$31{,}294.90

Total interest accumulated is $6,294.90. If the investor is in a 24% marginal tax bracket, income tax on the interest is $6,294.90×0.24=$1,510.78\$6{,}294.90 \times 0.24 = \$1{,}510.78, leaving an after-tax net profit of $4,784.12.

To analyze long-term compound growth across equities or multi-asset portfolios over several years, test scenarios with our CAGR calculator or evaluate market fixed-income securities using the bond calculator.

Early withdrawal penalties and breaking a CD

When you open a traditional CD, you commit to leaving the funds untouched until maturity. If you withdraw principal before the term ends, banks assess an Early Withdrawal Penalty (EWP). The penalty is usually structured as a set number of months of interest:

  • Short-term CDs (under 12 months): Typically 1 to 3 months of simple interest.
  • Medium-term CDs (1 to 3 years): Commonly 3 to 6 months of simple interest.
  • Long-term CDs (4 to 5 years+): Often 6 to 12 months (or more) of simple interest.

The penalty is calculated against the withdrawn principal using the nominal interest rate:

Penalty=P×(r12)×mpenalty\text{Penalty} = P \times \left(\frac{r}{12}\right) \times m_{\text{penalty}}

If you withdraw funds very early in the term before sufficient interest has accumulated, the penalty will be deducted from your original principal deposit, resulting in a net loss of capital. If you are considering cashing out before maturity, use our dedicated CD early withdrawal penalty calculator to see your exact penalty, net payout, and break-even timeline.

The CD laddering strategy

A CD ladder is an established wealth preservation strategy designed to balance higher long-term yields with ongoing liquidity. Instead of placing $50,000 into a single 5-year CD, you split the capital evenly into five separate certificates:

  • $10,000 in a 1-year CD
  • $10,000 in a 2-year CD
  • $10,000 in a 3-year CD
  • $10,000 in a 4-year CD
  • $10,000 in a 5-year CD

Each year, one CD matures. When the 1-year CD matures, you roll it into a new 5-year CD at prevailing interest rates. After four years of rolling maturities, all your money earns top-tier 5-year CD rates, while 20% of your total capital matures every 12 months, granting regular penalty-free liquidity. To model custom maturity schedules, staggered APY rates, and cashout timelines, use our interactive CD ladder calculator. For retirement planning and allocating cash alongside tax-deferred accounts, explore our 401(k) calculator.

Taxation of CD interest

In the United States, CD interest is treated as ordinary taxable income by the IRS and most state tax authorities. Banks issue Form 1099-INT each January reporting interest credited during the prior calendar year. On multi-year CDs where interest is paid at maturity, the IRS requires you to report and pay taxes on accrued interest annually (under the Original Issue Discount rules), even if the funds remain locked inside the certificate. If you hold CDs inside an Individual Retirement Account (IRA), taxes are deferred until withdrawal.

Frequently asked questions

What happens when a CD reaches maturity?
When a CD reaches maturity, the bank enters a grace period (typically 7 to 10 calendar days). During this window, you can withdraw your principal and interest, transfer the money to another account, or roll over into a new CD. If you take no action, most institutions automatically roll the funds into a new CD of the same term at the current prevailing rate.
Are CD deposits safe and insured?
Yes. CDs purchased at federally insured banks are protected by the FDIC up to $250,000 per depositor, per institution, for each account ownership category. CDs at federal credit unions are identically protected by the NCUA Share Insurance Fund.
What is the difference between a brokered CD and a bank CD?
A bank CD is purchased directly from a retail financial institution and held until maturity or broken subject to early withdrawal penalties. A brokered CD is purchased through a brokerage firm (such as Fidelity, Schwab, or Vanguard). Brokered CDs can be sold on the secondary market before maturity without an early withdrawal penalty, though their market value may fluctuate based on interest rate shifts.
Can you lose money in a Certificate of Deposit?
In a standard bank CD held to maturity within federal deposit insurance limits, you cannot lose principal or earned interest. The only scenario where you might receive less than your initial deposit is if you break the CD early before earning enough interest to cover the bank's early withdrawal penalty fee.
Is CD interest taxed every year on a multi-year CD?
Yes. For multi-year CDs held in taxable accounts, interest that accrues and is credited to your balance is taxable in the calendar year it is credited, even if you cannot withdraw it until maturity. Your bank will send a Form 1099-INT annually reporting the taxable interest earned.
What is a no-penalty CD?
A no-penalty CD (also known as a liquid CD) allows you to withdraw your full principal and accumulated interest without incurring penalty fees after an initial holding period (often the first 7 to 10 days). In exchange for this flexibility, no-penalty CDs generally offer slightly lower APY yields than traditional fixed CDs.

Resources and references

The formulas and methods in this calculator were checked against these independent sources.