CD Calculator — Certificate of Deposit Growth
Maturity value and interest on a fixed-term deposit at a given rate and term.
Project what a certificate of deposit is worth at maturity. Enter the deposit, nominal rate and term to see the balance, interest and effective yield.
What this tool does
This calculator projects the maturity value and total interest on a certificate of deposit by compounding the principal at a fixed annual rate across the term. The rate it expects is the nominal annual rate, before compounding; a quoted APY is already the effective figure, so entering one directly compounds it twice and overstates the result. Setting Compoundings per Year to 1 makes the tool treat the entered rate as effective, which is the way to use an advertised APY. Four inputs drive it: the deposit, the rate, the term in months and the compounding frequency, with daily and monthly the most common conventions. Three figures come back: the maturity value, the interest earned, and the effective annual yield the compounding schedule produces. That third figure is the one to compare across offers, since it is what different nominal rates and frequencies reduce to. The projection assumes the deposit runs untouched to maturity and accounts for no early withdrawal penalty, tax or inflation. The same product is known as a term deposit or fixed deposit in most countries.
Quick answer: with the default values, the result is $12,523.05 (Maturity Value). Adjust the values below for your own figures.
Enter Values
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Formula Used
Disclaimer
Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.
How a certificate of deposit works
A certificate of deposit holds a lump sum for a fixed term at a rate fixed on the day it opens, and the rate does not move with the market afterwards. The same product is a term deposit or fixed deposit in most of the world and a GIC in Canada. At maturity the balance can be withdrawn or rolled into a new term at whatever rate applies then. Taking money out before maturity generally costs a penalty, which is why the term length matters as much as the rate.
How the math works
Maturity value = principal x (1 + rate / n) raised to (n x years), where n is the number of compounding periods a year. Interest earned is the maturity value minus the principal, and the effective annual yield is (1 + rate / n) to the power n, minus one.
The rate this tool wants is the nominal annual rate, the one before compounding is applied. That distinction decides the answer. A quoted APY is already the effective figure, so entering it here compounds it a second time and overstates the result: 10,000 at an advertised 4.5% APY over five years is 12,461.82, while entering 4.5 as a nominal rate compounded daily returns 12,523.05, about 61 too much. If the only figure to hand is the advertised APY, set Compoundings per Year to 1 and the tool treats it as the effective rate it already is. OpenStax's Principles of Finance sets out the compounding mechanics underneath both readings.
Fixed term against instant access
The trade is a locked rate against access to the money. A fixed term pays for the commitment; an instant-access account pays less but can be drawn on. Which is worth more depends on where rates go next, and that is not knowable in advance, which is the honest limit of any comparison between the two.
What can be compared is the arithmetic. Run the same principal and term at each rate and the gap in maturity value is the price of the commitment, in currency rather than in basis points. Prevailing deposit rates differ widely by country, and the World Bank deposit interest rate series shows the spread.
Laddering as a middle ground
A ladder spreads money across several deposits with staggered maturities, say five of them coming due in one, two, three, four and five years. One matures each year and can be re-deposited at whatever rate applies then, so part of the money is always within a year of being available while the rest keeps the longer-term rate. It is a way of holding both positions at once rather than choosing between them, and the cost is that the average rate lands between the two extremes rather than at the top.
Early withdrawal penalties
Penalties are usually expressed as a number of months of interest, and the length commonly scales with the term. The figures vary by institution and by country, so the agreement is where the actual number lives. What matters for a projection is that this calculator does not model any of it: the maturity value assumes the deposit runs the full term untouched, so a penalty comes off whatever it reports.
Insurance and safety
Deposits at regulated institutions are covered by national deposit insurance schemes up to a limit set by the local regulator, and that coverage is why fixed deposits sit at the low-risk end of yield-bearing products. Limits, funding and scope differ from country to country; the Basel Committee and the International Association of Deposit Insurers set out what the schemes have in common in their Core Principles for Effective Deposit Insurance Systems. Two conditions carry the protection in every scheme: the institution has to participate, and the balance has to sit under the limit.
$10,000 at 4.5% nominal for 60 months matures at $12,523.05.
Inputs
| Interest Earned | $2,523.05 |
|---|---|
| Effective APY | 4.60% |
| Nominal Rate | 4.50% |
| Term | 60 months |
This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.
Sources & Methodology
Methodology
The calculator applies the standard compound growth formula to the deposit: maturity value equals principal multiplied by one plus the rate divided by the compounding frequency, raised to the power of the frequency times the term in years. The rate is treated as nominal, so the frequency genuinely changes the outcome, and the effective annual yield is reported separately as one plus the periodic rate raised to the frequency, minus one. That separation is the reason the entered figure should be a nominal rate rather than a quoted APY, which is already effective; entering an APY compounds it twice. Setting the frequency to 1 collapses the two, which is how an advertised APY can be used directly. The model assumes a fixed rate held to maturity with no additions or withdrawals, and it includes no early withdrawal penalty, tax withholding or inflation adjustment.
Frequently Asked Questions
How is a CD different from a savings account?
What happens at CD maturity?
Can I add money to a CD after opening?
Is CD interest taxed?
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