CD Interest Calculator
CD interest calculator for deposit, APY or rate, term and compounding. See ending balance, interest, APY and after-tax earnings, or solve for the rate.
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How the CD Interest Calculator Formula Works
A certificate of deposit pays interest on the amount you deposit for a fixed term. If you know the APY, the annual percentage yield, the maths is a single step: multiply the deposit by 1 plus the APY, raised to the number of years. The APY already includes compounding, so it does not matter how often the bank adds interest.
If your bank quotes a stated rate instead, the rate has to be compounded. Divide the rate by the number of compounding periods per year, add 1, and raise the result to the power of periods per year times years. A 5.00% stated rate compounded daily grows a little faster than the same rate compounded annually, and the APY is the single figure that captures that difference.
The term is converted to years by dividing months by 12. Interest earned is the ending balance minus the deposit. If you enter a marginal tax rate, the calculator also shows the interest after tax. In solve for rate mode it works backward: the APY needed is the target balance divided by the deposit, raised to 1 divided by the years, minus 1.
balance = P × (1 + APY)years; or with a stated rate r compounded n times a year: balance = P × (1 + r/n)n × years; APY = (1 + r/n)n − 1; interest = balance − P- P (deposit)dollarsThe amount placed in the CD at the start.
- APY or stated rate% per yearThe annual percentage yield, or the stated rate before compounding.
- n (compounding)times per yearDaily 365, monthly 12, quarterly 4, semiannual 2, annual 1.
- termmonths or years12How long the money stays in the CD.
- tax rate%Optional marginal rate applied to the interest.
- P (deposit)
- dollars
- The amount placed in the CD at the start.
- APY or stated rate
- % per year
- The annual percentage yield, or the stated rate before compounding.
- n (compounding)
- times per year
- Daily 365, monthly 12, quarterly 4, semiannual 2, annual 1.
- term
- months or years
- How long the money stays in the CD.
- tax rate
- %
- Optional marginal rate applied to the interest.
Using the CD Interest Calculator
Enter what do you want to find?
Choose from Ending balance and interest, Rate needed for a target balance.
Enter deposit ($)
Type the figure you already have, then press Calculate.
Enter the rate you have is an
Choose from APY (compounding already included), Stated rate (APR).
Enter rate (% per year)
Type the figure you already have, then press Calculate.
Enter stated rate compounds
Choose from Daily, Monthly, Quarterly, Semiannually, Annually.
Enter target ending balance ($)
Type the figure you already have, then press Calculate.
Enter term
Type the figure you already have, then press Calculate.
Enter term is in
Choose from Months, Years.
Enter tax rate on interest (%, optional)
Any value between 0 and 100. This one is optional.
Read the result
Press Calculate to update the result. Until you do, the last result is dimmed and marked as out of date, so you always know which numbers belong to the values in the boxes.
A Real Worked Example
You deposit 10,000 dollars in a 12 month CD that pays 4.50% APY. Because the APY already includes compounding, the balance after one year is 10,000 × 1.045 = 10,450.00 dollars. Interest earned is 450.00 dollars, which is an average of 37.50 dollars a month.
The total return over the term is 4.50%, the same as the APY, since the term is exactly one year. With no tax rate entered, the after tax figures equal the pre-tax figures.
A five year CD at 5.00% APY
Deposit 10,000 dollars for 60 months at 5.00% APY. The balance grows by a factor of 1.055 = 1.27628, so the ending balance is 12,762.82 dollars.
Interest earned is 2,762.82 dollars. The total return over the five years is 27.63%, while the APY stays 5.00%. Compounding is why the five year gain is more than five times 500 dollars.
A stated 4.00% rate compounded monthly for 2 years
Choose the stated rate option, enter 4.00 and select monthly compounding. Each month earns 4.00% / 12 = 0.3333%, and over 24 months the 25,000 dollar deposit grows by (1 + 0.04/12)24 = 1.08314.
The ending balance is 27,078.57 dollars, interest earned is 2,078.57 dollars and the APY is 4.074%, a little above the stated 4.00% because of compounding.
A 6 month CD at 4.20% APY
A 6 month term is 0.5 years, so 10,000 dollars grows by 1.0420.5 = 1.02078. The ending balance is 10,207.84 dollars and the interest earned is 207.84 dollars.
That is less than half of a full year of interest at 4.20% (420 dollars) because compounding has had only half a year to work.
Interest after tax at a 24% rate
Deposit 10,000 dollars at 4.50% APY for 12 months and enter a 24% tax rate. Interest before tax is 450.00 dollars, tax on it is 108.00 dollars and the interest after tax is 342.00 dollars.
The balance after tax is 10,342.00 dollars. Your effective after tax yield is 3.42%, which is what the CD really adds to your spendable wealth at that tax rate.
Solve for the rate: 10,000 dollars to 11,000 dollars in 2 years
Choose the rate needed mode, enter a deposit of 10,000 dollars, a target of 11,000 dollars and a term of 24 months. The growth needed is 1.10 over two years, so the yearly factor is the square root of 1.10, which is 1.04881.
The APY required is 4.881%. Any CD paying at least that APY for two years gets you to 11,000 dollars.
100,000 dollars at 4.00% APY for a year
A 100,000 dollar deposit at 4.00% APY earns 4,000.00 dollars in 12 months, which averages 333.33 dollars a month before tax. The ending balance is 104,000.00 dollars.
That is a useful reality check on living off CD interest: the interest is a supplement, not a salary, at ordinary CD rates.
What Else to Know
How a CD Earns Interest
A certificate of deposit is a time deposit. You give a bank or credit union a lump sum for a fixed term, and in return it pays interest at a rate that is fixed for that term. At the end, called maturity, you get the deposit back plus the interest.

Three numbers drive the result: the deposit, the rate and the term. The fourth, compounding, decides how much of the interest earns more interest. Interest earned in a period is added to the balance, and from then on the larger balance earns interest too.

The calculator turns those four inputs into an ending balance, the interest earned, the APY and an after tax figure, and it can work backward from a target balance to the rate you would need.
APY, APR and the Stated Rate
Banks quote CD rates two ways. The stated rate, often called APR, is the rate before compounding is counted. The APY, annual percentage yield, includes compounding and shows what you actually earn over a year. A 5.00% stated rate compounded daily has an APY of about 5.127%.

The APY is defined by federal rule. For an account with a stated maturity, APY = 100 x [(1 + Interest / Principal)365 / Days in term − 1], where Interest is the total interest earned over the term and Principal is the amount deposited. If the term is 365 days it simplifies to 100 x Interest / Principal.
Because APY already contains compounding, you can compare CDs by APY without caring how often each one compounds. Use the APY option when your bank quotes an APY, and the stated rate option when it quotes a rate and a compounding schedule.
Compounding Frequency
Compounding frequency is how often earned interest is added to the balance. Daily is the most frequent, followed by monthly, quarterly, semiannual and annual. The more often it happens, the higher the ending balance for the same stated rate, but the differences are small.

On 10,000 dollars for one year at a 5.00% stated rate, annual compounding ends at 10,500.00 dollars, quarterly at 10,509.45, monthly at 10,511.62 and daily at 10,512.67. Going from monthly to daily adds about a dollar. The compounding table above shows each case with its APY.
The practical lesson is to compare APYs. Two CDs with the same APY end at the same balance for the same term, whichever way their stated rates are compounded.
Working Out the Term
The term is the time the money stays in the CD, usually quoted in months such as 3, 6, 12 or 60. The calculator converts months to years by dividing by 12 and uses that exponent in the growth formula. A 6 month CD is 0.5 years, and a 30 month CD is 2.5 years.

Shorter terms earn less interest in total because compounding has less time to work, even if the APY is the same. At 4.50% APY, 10,000 dollars earns about 222.52 dollars in 6 months, 450.00 in 12 months and 2,461.82 in 5 years. The term table lists nine common terms.
If your bank counts the term in days, divide the days by 365 to get years. A 90 day CD is about 0.25 years, so the 3 month figure is a close estimate.
Taxes on CD Interest
CD interest is taxable income. According to the IRS, most interest you receive or that is credited to an account you can withdraw from without penalty is taxable in the year it becomes available to you, and you must report it on your federal return even if you do not receive a Form 1099-INT. Banks send a Form 1099-INT when the interest is $10 or more.

The calculator takes an optional marginal tax rate and shows the interest after tax. On 450 dollars of interest, a 24% rate leaves 342.00 dollars, an after tax yield of 3.42% on a 10,000 dollar deposit. Use your combined federal and state rate if you want to include state tax.
The tax table above applies several example rates to the same interest. These are examples, not advice, and your own rate depends on your filing status and income.
Early Withdrawals, Maturity and the Grace Period
A CD is meant to stay put. Federal law sets a minimum penalty for early withdrawals but no maximum: withdrawing within the first six days after deposit costs at least seven days of simple interest. Beyond that, the bank sets the penalty in its account agreement, often as a number of days or months of interest.

When a CD matures, many banks renew it automatically into a new term unless you act. Regulation DD requires the account disclosure to say whether the CD renews and whether there is a grace period and how long it lasts. Mark the maturity date and decide before the window ends, because a withdrawal after renewal can be treated as an early withdrawal.
The calculator assumes the money stays for the whole term and does not model a penalty, so use your bank's disclosure for that.
Insurance, Ladders and What the Calculator Leaves Out
Deposits at an insured bank are covered up to 250,000 dollars per depositor, per insured bank, for each ownership category, and CDs are included. Joint accounts are insured separately from single accounts. Credit union CDs have the same standard limit through share insurance.

A CD ladder splits money across several CDs with staggered maturity dates, such as 1, 2, 3 and 4 years. As each rung matures you can spend the cash or reinvest it into a new longest term, which gives regular access to part of the money while holding some longer term rates.

The calculator uses one deposit, one rate and one term. It does not model rate changes, callable CDs, fees or inflation. For regular added deposits, use the compound interest calculator, and compare the result with the loan side using the loan payment calculator.
Reference Tables
| Term | Meaning |
|---|---|
| Principal (deposit) | The amount you place in the CD at the start |
| Stated rate (APR) | The annual rate before compounding is counted |
| APY | Annual percentage yield: the yearly return including compounding |
| Compounding | How often earned interest is added to the balance and begins to earn interest itself |
| Term | How long the money is locked in: a number of months or years |
| Maturity | The date the term ends and you can withdraw without a penalty |
| Early withdrawal penalty | A charge for taking money out before maturity; set by the bank, federal law only sets a minimum |
| Grace period | A short window after maturity to withdraw or change the CD before it renews |
| End of year | Balance | Interest earned that year | Total interest so far |
|---|---|---|---|
| 1 | $10,450.00 | $450.00 | $450.00 |
| 2 | $10,920.25 | $470.25 | $920.25 |
| 3 | $11,411.66 | $491.41 | $1,411.66 |
| 4 | $11,925.19 | $513.52 | $1,925.19 |
| 5 | $12,461.82 | $536.63 | $2,461.82 |
| Compounding | Times per year | Ending balance | Interest earned | APY |
|---|---|---|---|---|
| Annually | 1 | $10,500.00 | $500.00 | 5.000% |
| Semiannually | 2 | $10,506.25 | $506.25 | 5.062% |
| Quarterly | 4 | $10,509.45 | $509.45 | 5.095% |
| Monthly | 12 | $10,511.62 | $511.62 | 5.116% |
| Daily | 365 | $10,512.67 | $512.67 | 5.127% |
| Term | Years | Ending balance | Interest earned |
|---|---|---|---|
| 3 months | 0.25 | $10,110.65 | $110.65 |
| 6 months | 0.5 | $10,222.52 | $222.52 |
| 9 months | 0.75 | $10,335.64 | $335.64 |
| 12 months | 1 | $10,450.00 | $450.00 |
| 18 months | 1.5 | $10,682.54 | $682.54 |
| 24 months | 2 | $10,920.25 | $920.25 |
| 36 months | 3 | $11,411.66 | $1,411.66 |
| 48 months | 4 | $11,925.19 | $1,925.19 |
| 60 months | 5 | $12,461.82 | $2,461.82 |
| APY | Ending balance | Interest earned | Per month |
|---|---|---|---|
| 2.00% | $10,200.00 | $200.00 | $16.67 |
| 3.00% | $10,300.00 | $300.00 | $25.00 |
| 3.50% | $10,350.00 | $350.00 | $29.17 |
| 4.00% | $10,400.00 | $400.00 | $33.33 |
| 4.50% | $10,450.00 | $450.00 | $37.50 |
| 5.00% | $10,500.00 | $500.00 | $41.67 |
| 5.50% | $10,550.00 | $550.00 | $45.83 |
| 6.00% | $10,600.00 | $600.00 | $50.00 |
| APY | Ending balance | Interest earned |
|---|---|---|
| 4.00% | $10,198.04 | $198.04 |
| 4.50% | $10,222.52 | $222.52 |
| 5.00% | $10,246.95 | $246.95 |
| Deposit | Interest after 12 months | Ending balance | Average per month |
|---|---|---|---|
| $1,000 | $40.00 | $1,040.00 | $3.33 |
| $5,000 | $200.00 | $5,200.00 | $16.67 |
| $10,000 | $400.00 | $10,400.00 | $33.33 |
| $25,000 | $1,000.00 | $26,000.00 | $83.33 |
| $50,000 | $2,000.00 | $52,000.00 | $166.67 |
| $100,000 | $4,000.00 | $104,000.00 | $333.33 |
| $250,000 | $10,000.00 | $260,000.00 | $833.33 |
| Principal | Interest for 365 days | APY |
|---|---|---|
| $10,000 | $450.00 | 4.50% |
| $25,000 | $1,000.00 | 4.00% |
| $50,000 | $2,625.00 | 5.25% |
| $5,000 | $175.00 | 3.50% |
| Example tax rate | Interest before tax | Tax on the interest | Interest after tax | After tax yield |
|---|---|---|---|---|
| 0% | $450.00 | $0.00 | $450.00 | 4.50% |
| 10% | $450.00 | $45.00 | $405.00 | 4.05% |
| 12% | $450.00 | $54.00 | $396.00 | 3.96% |
| 22% | $450.00 | $99.00 | $351.00 | 3.51% |
| 24% | $450.00 | $108.00 | $342.00 | 3.42% |
| 32% | $450.00 | $144.00 | $306.00 | 3.06% |
| 35% | $450.00 | $157.50 | $292.50 | 2.92% |
| Balance | Stated rate | Interest per day (simple) | 90 day penalty |
|---|---|---|---|
| $5,000 | 4.00% | $0.55 | $49.32 |
| $10,000 | 4.00% | $1.10 | $98.63 |
| $25,000 | 4.00% | $2.74 | $246.58 |
| $50,000 | 4.00% | $5.48 | $493.15 |
| $100,000 | 4.00% | $10.96 | $986.30 |
| Situation | Insured at that bank | Notes |
|---|---|---|
| One person, one bank, all single accounts | Up to $250,000 | Per depositor, per insured bank, per ownership category |
| Same person, two different banks | Up to $250,000 at each | Coverage is counted bank by bank |
| Joint account (two owners) | Insured separately from single accounts | Each owner's share is counted in the joint category |
| More than $250,000 in one category at one bank | Only $250,000 | Spread the extra over other banks or ownership categories |
| Rung | Term | Amount | Matures in | Reinvest into |
|---|---|---|---|---|
| 1 | 1 year | $5,000 | 12 months | New 4 year CD |
| 2 | 2 years | $5,000 | 24 months | New 4 year CD |
| 3 | 3 years | $5,000 | 36 months | New 4 year CD |
| 4 | 4 years | $5,000 | 48 months | New 4 year CD |
| Mistake | Effect | Fix |
|---|---|---|
| Entering the APY as if it were the stated rate and compounding again | Overstates the result | Use the APY option, or the APR option with its compounding schedule |
| Mixing months and years | Term is 12 times too long or short | Pick the unit next to the term box |
| Ignoring tax | The spendable gain is lower | Enter your marginal tax rate |
| Counting the penalty as a fixed percent of the balance | Penalty is usually months of interest | Check your account agreement |
| Forgetting the CD renews | You may lock in again at today's rate | Note the maturity date and grace period |
Frequently Asked Questions About the CD Interest Calculator
How do I calculate my CD interest?
Use the compound interest formula: ending balance = deposit x (1 + rate / n)n x years, where n is how many times a year interest compounds. If you have the APY instead, it is simpler: deposit x (1 + APY)years. Subtract the deposit to get the interest. The calculator does either version for you.
What is the CD interest formula?
The formula is A = P(1 + r/n)nt. A is the ending balance, P is the deposit, r is the stated annual rate as a decimal, n is the number of compounding periods per year and t is the term in years. Interest earned is A minus P. When the quoted figure is APY, the formula reduces to A = P(1 + APY)t.
How much will 10,000 dollars make in a 6 month CD?
It depends on the APY. After half a year, 10,000 dollars earns about $198 at 4.00% APY, about $223 at 4.50% and about $247 at 5.00%. The rule is 10,000 × ((1 + APY)0.5 − 1). Enter 6 months and your own APY in the calculator to see the exact figure for your CD.
How much interest will 10,000 dollars earn in a year?
At 4.50% APY, 10,000 dollars earns exactly $450 in 12 months, because APY already includes compounding. At 4.00% it is $400 and at 5.00% it is $500. With a stated rate rather than an APY, daily compounding adds a little extra, as the compounding table above shows.
What is the difference between APY and APR on a CD?
APR, the stated rate, ignores compounding within the year. APY includes it, so APY is equal to or higher than the stated rate. A 5.00% rate compounded daily has an APY of about 5.127%. Banks quote APY so offers can be compared on the same footing, and the federal rule that defines APY is part of Regulation DD.
How is APY calculated for a CD?
The official formula is APY = 100 x [(1 + Interest / Principal)365 / Days in term − 1]. Principal is the amount deposited, Interest is the total interest earned over the term and Days in term is the actual length. For a 365 day CD this simplifies to 100 x Interest / Principal. The calculator reports the APY for any term.
Is it better for a CD to compound daily or monthly?
More frequent compounding pays slightly more at the same stated rate, but the gap is small. At 5.00% for a year on 10,000 dollars, daily compounding gives $10,512.67 and monthly gives $10,511.62, about a dollar apart. Compare APYs and the compounding frequency stops mattering, because APY already includes it.
Is it better if a CD pays interest monthly or at maturity?
If interest stays in the CD and compounds, you earn interest on interest, so the balance ends a little higher. If the bank pays interest out monthly to you, you get cash flow but nothing compounds inside the CD unless you reinvest the payments yourself. Enter the APY for compounding, and use the simple interest per month result for a payout view.
How do I convert months to years for a CD term?
Divide months by 12. A 6 month CD is 0.5 years, a 9 month CD is 0.75 years and a 30 month CD is 2.5 years. The calculator accepts the term in months or years, and converts it for you, so a 18 month term is handled as 1.5 years in the formula.
What is the APY if 10,000 dollars earns 450?
If the CD has a 365 day term, the APY is 100 × 450 / 10,000 = 4.50%. For other terms the formula raises the growth to 365 divided by the days in term. Use the solve for rate mode: enter the deposit, target balance and term and the calculator returns the APY.
How do I find the rate for a target balance?
Divide the target balance by the deposit, raise that to the power 1 / years and subtract 1. To turn 10,000 dollars into 11,000 dollars in 2 years you need 1.11/2 − 1 = 4.88% APY. Choose the solve for rate mode in the calculator, enter the deposit, target and term, and read the APY.
Does the calculator work for CD rates quoted as APR?
Yes. Choose the APR option, enter the stated rate and select how often it compounds: daily, monthly, quarterly, semiannually or annually. The calculator applies (1 + r/n)n x years and reports the APY that results. If your bank quotes APY, choose the APY option instead and no compounding choice is needed.
What is a good CD term length?
There is no single best term. Short terms keep your money available sooner and let you reprice when rates change. Longer terms lock in a rate for longer, which helps if rates fall and hurts if they rise. Match the term to when you will need the money, and consider a ladder to split the difference.
How long should you keep money in a CD?
Until it matures if you can. Leaving early usually triggers an early withdrawal penalty, which federal law sets a minimum for but not a maximum. Choose a term that ends when you will need the money, so you collect the full interest and avoid a penalty.
What is the biggest downside of a CD?
Liquidity. Money in a CD is locked for the term, and an early withdrawal penalty can eat into the interest or even the deposit. Federal law sets a minimum penalty but no maximum. Other drawbacks are interest rate risk, since a fixed rate falls behind if rates rise, and inflation, which can reduce what the interest buys.
What is an early withdrawal penalty on a CD?
It is a charge for taking money out before maturity. Federal rules set a minimum: withdrawals in the first six days after deposit carry a penalty of at least seven days of simple interest. Beyond that the bank decides, often as a number of months of interest. Check your account agreement for the exact penalty.
How much is the penalty for withdrawing a CD early?
It depends on the bank and the term. A common structure is a set number of days or months of interest, such as 90 days on a short CD. At a 4.00% stated rate on 10,000 dollars, 90 days of simple interest is about $98.63. The penalty table shows other balances. Your account agreement has the real figure.
What not to do when your CD matures?
Do not ignore the maturity date. Most CDs renew automatically into a new term at the rate offered at that time if you do nothing, and a withdrawal after renewal can be treated as an early withdrawal. Read the maturity notice, check the grace period in your account disclosure and decide before the window closes.
What is a CD grace period?
A grace period is a short window after maturity during which you can withdraw the money or change the CD without a penalty. Federal rules require the account disclosure to state whether the CD renews automatically and, if so, whether a grace period is offered and how long it lasts. Mark the date and act inside it.
Are CDs safe if the stock market crashes?
A CD is a deposit, not an investment tied to the market, so its value does not fall with stocks. Deposit insurance protects up to $250,000 per depositor, per insured bank, per ownership category if the bank fails. The limit is applied bank by bank, and credit union CDs have the same standard limit through share insurance.
Is it smart to put 100,000 dollars in a CD?
From a safety standpoint it is within the $250,000 insurance limit at one bank, so the deposit itself is protected. Whether it is wise depends on the rate, how soon you may need the cash and what else you could do with it. Use the calculator to see the interest at your rate and term.
Can you live off the interest of 100,000 dollars in a CD?
The interest is a few thousand dollars a year, not a living. At 4.00% APY, 100,000 dollars earns $4,000 in a year, about $333 a month, before tax. The calculator shows the average monthly interest for any deposit, rate and term, so you can test your own numbers.
How is CD interest taxed?
Interest on a CD is taxable income in the year it becomes available to you, and you report it on your federal return even if you do not receive a Form 1099-INT. Banks send Form 1099-INT when you receive $10 or more of interest. Enter your marginal tax rate in the calculator to see the interest after tax.
What tax rate should I enter in the calculator?
Enter your marginal rate, the rate on the next dollar of interest you earn. It depends on your filing status and income, and on any state income tax, so use the combined figure if you want to include state tax. Leave it at 0 to see pre-tax results.
Can I deduct an early withdrawal penalty?
The penalty can generally be claimed as an adjustment to income on your federal return, reported with the interest, rather than as an itemized deduction. The rules and the form lines are set out in the IRS guidance on interest income, so check the current instructions or ask a tax professional.
What is a CD ladder?
A CD ladder splits money across CDs with different maturity dates, such as 1, 2, 3 and 4 years. Each time the shortest rung matures you can spend it or reinvest it into a new longest rung. It gives regular access to part of the money while holding some longer term rates.
How much of my money is insured in a CD?
Up to $250,000 per depositor, per insured bank, for each ownership category. A joint account is insured separately from single accounts. To insure more than $250,000 you can use several banks or different ownership categories. The coverage table above gives the common cases.
Is a CD better than a savings account?
It depends on what you need. A CD usually offers a fixed rate for the term in return for locking the money, while a savings account keeps the money available and its rate can change. Use the calculator for the CD side and compare it with the savings account's APY over the same period.
What happens to a CD if interest rates change?
A standard CD keeps the rate it was opened at for the whole term, so the bank cannot raise or lower it midway. If market rates rise you stay at your lower rate until maturity, and if they fall you keep the higher one. That fixed rate is why CDs trade flexibility for certainty.
What is a callable CD?
A callable CD lets the issuer redeem it before maturity, usually when rates have fallen, so you get your deposit and interest back early and must reinvest at lower rates. The higher starting rate compensates for that risk. This calculator assumes the CD runs the full term, so it does not model a call.
Does the calculator include compound interest on monthly deposits?
No. A CD holds a single deposit for the whole term, so the calculator takes one deposit. For regular contributions use the compound interest calculator, which models added deposits each period and shows APY against APR in the same way.
How do I use this CD interest calculator?
Enter the deposit, choose whether your rate is an APY or a stated rate, enter the rate, set the term in months or years and, if you like, a tax rate. Press Calculate to see the ending balance, interest earned, APY and after tax figures. Use the solve for rate option to work backward from a target balance.
What does the calculator not include?
It does not model early withdrawal penalties, interest paid out monthly, rate changes, callable features, fees or inflation. It assumes the deposit stays for the full term and all interest compounds. Real CDs differ, so use the account disclosure from your bank for the final numbers.
How do I compare two CDs with different terms?
Compare the APY, then compare how long each locks your money. A higher APY on a longer term may beat a lower rate on a short one, but you give up access. Run each CD through the calculator with its own term and compare the interest earned and the ending balance for the same deposit.
Why is my CD interest slightly different from the calculator?
Banks round daily interest, use 365 or 366 days, count actual days in the term and sometimes pay out interest instead of compounding it. The calculator uses exact formulas with the term as months divided by 12, so a real statement can differ by a few cents or dollars. Your bank's disclosure is the authority.
Is CD interest compounded daily?
Often, but not always. Many CDs compound daily or monthly, and the account disclosure states the schedule. If your CD quotes an APY, the compounding is already included and you can use the APY option. If it quotes a stated rate, pick the matching compounding option for the APY and balance.
How do CD rates calculators handle the term in days?
Divide the days by 365 to get years. A 90 day CD is 90 / 365 = 0.2466 years, which is close to 3 months. The official APY formula uses the actual days in the term, so for short CDs it is worth checking how your bank counts. The calculator accepts months, so use 3 months for a quarter of a year.
References
- [1] Consumer Financial Protection Bureau. “Appendix A to Part 1030: Annual Percentage Yield Calculation.” Regulation DD (12 CFR 1030). Accessed 2026-10-06.
- [2] Internal Revenue Service. “Topic no. 403, Interest received.” IRS. Accessed 2026-10-06.
- [3] Federal Deposit Insurance Corporation. “Understanding Deposit Insurance.” FDIC. Accessed 2026-10-06.
- [4] Office of the Comptroller of the Currency. “What are the penalties for withdrawing money early from a CD?.” HelpWithMyBank.gov. Accessed 2026-10-06.
- [5] Wikipedia contributors. “Certificate of deposit.” Wikipedia. Accessed 2026-10-06.
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