Audited 25 May 2026·Last updated 27 Jul 2026·5 citations·Tier 1·0 uses

Credit Card Interest Calculator

Calculate credit card interest per billing cycle. Enter APR, balance, and days for exact daily or average daily balance interest.

Credit Card Interest Calculator

The annual interest rate as stated on your card agreement.
%
The balance subject to interest at the start of the cycle.
$
Number of days in the current billing cycle (typically 28–31).
days
Used only if your issuer applies periodic rate to average daily balance.
$
Used only for average-daily-balance method calculations.
$
Interest Calculation Method
Interest Charged This Cycle
$51.35
Total interest accrued during the billing cycle.
Daily Periodic Rate
0.07%
Estimated New Balance
$2,551.35

Background.

Credit card interest represents the cost of carrying a revolving balance from one billing cycle to the next, and it is calculated far more frequently than most borrowers assume. Unlike a simple annual loan where interest is computed once per year, credit card issuers apply a daily periodic rate to your balance every single day of the billing cycle. This means that a stated APR of 24.99 percent translates into a daily rate of roughly 0.0685 percent, which accumulates continuously until the balance is paid in full. The Credit Card Interest Calculator isolates this single-cycle cost so you can see exactly how much your current balance is growing before your next statement closes.

The calculator supports the two most common computation methods found in American card agreements: the daily balance method and the average daily balance method. Under the daily balance method, the issuer multiplies your outstanding balance on each day by the daily periodic rate and sums the results across the cycle. Under the average daily balance method, the issuer first computes a time-weighted average of your balance, then multiplies that average by the daily rate and the number of days in the cycle. The difference between the two can be meaningful when you make mid-cycle payments. If you pay $1,000 halfway through a 30-day cycle, the average daily balance method reduces your interest exposure for the remaining fifteen days, whereas a naive daily-balance implementation might still charge you on the full amount if the payment timing is not modeled. Understanding which method your issuer uses is a prerequisite for predicting your finance charge with precision.

Consumers search for this calculation for several practical reasons. Some are comparing promotional balance-transfer offers and need to know whether the post-promotional APR will swamp their savings. Others are deciding whether to direct extra cash toward a high-APR card or toward a lower-APR installment loan. Financial counselors also use single-cycle interest projections to illustrate the cost of minimum-payment strategies to clients. Because the daily periodic rate is small, borrowers often underestimate its impact; over a full year, a $5,000 balance at 24.99 percent APR generates roughly $1,250 in interest alone if no principal is repaid. Seeing the per-cycle dollar amount—often $50 to $100 even on modest balances—makes the abstract APR tangible.

Regulatory context adds another layer of complexity. The Truth in Lending Act, enforced by the Consumer Financial Protection Bureau through Regulation Z, mandates that card issuers disclose the APR, the daily periodic rate, and the method used to compute finance charges. Despite this transparency requirement, many cardholders still misread their statements. The Schumer box on your agreement lists the APR, but the actual interest charged depends on the billing cycle length, the timing of payments, and whether new purchases are included in the average daily balance. This calculator strips away those statement-formatting variables and gives you the raw math, using the same formulas that issuers are legally required to apply. The daily periodic rate is also the reason why paying off a balance mid-cycle does not stop interest immediately. Most issuers continue to accrue daily interest until the payment posts and clears, which can take one to three business days. Borrowers who make large payments on Friday may not see the balance reduction reflected in the interest calculation until the following Tuesday, depending on the payment method and clearing time. This lag is disclosed in the card agreement but is rarely prominent. Understanding the exact mechanics of daily accrual helps borrowers time payments to minimize interest and avoid surprises on their next statement.

What is credit card interest calculator?

Credit card interest is the fee a card issuer charges for lending money on a revolving basis. It is expressed as an annual percentage rate (APR), but it is almost never applied annually. Instead, the issuer divides the APR by 365 to produce a daily periodic rate, then applies that rate to the balance each day of the billing cycle. The resulting finance charge is added to the balance at the end of the cycle, creating compound growth if the borrower continues to carry debt. The two dominant computation methods are the daily balance method and the average daily balance method. Under the former, interest accrues on the exact balance each day; under the latter, interest accrues on a weighted average that reflects payments made during the cycle. Both methods are permitted under Regulation Z, provided the issuer discloses which one it uses. The daily periodic rate is typically carried to at least five decimal places internally, which is why manual estimates often differ slightly from statement amounts. The daily periodic rate is computed by dividing the APR by 365, regardless of leap years, per Regulation Z disclosure standards. Some issuers use a 360-day year for other products, but consumer credit cards almost universally use 365. The average daily balance method requires the issuer to sum the balance at the end of each day, divide by the number of days in the cycle, and apply the daily rate to that average. Grace periods complicate the calculation: if the previous balance was paid in full, new purchases may not accrue interest at all, depending on the issuer's grace-period policy.

How to use this calculator.

  1. Locate your card agreement or statement and identify the APR listed for purchases.
  2. Enter the APR into the calculator as a percentage (for example, 19.99).
  3. Input your current statement balance—the amount on which interest will be assessed.
  4. Select the number of days in your current billing cycle, which is usually printed on your statement (commonly 28 to 31).
  5. Choose the calculation method that matches your issuer: "Daily Balance Method" or "Average Daily Balance Method."
  6. If you selected the average daily balance method, also enter your previous balance and any payment you made during the cycle.
  7. Press calculate to see the daily periodic rate, the interest charged this cycle, and your estimated new balance.

The formula.

I = B × r × d, r = APR ⁄ 365

The core formula begins with converting the annual percentage rate into a daily periodic rate. The statutory convention, reinforced by Regulation Z disclosures, is to divide the APR by 365 days regardless of whether the calendar year is a leap year. If your APR is 24.99 percent, the daily periodic rate r equals 0.2499 divided by 365, yielding approximately 0.00068466. This tiny fraction is the interest multiplier applied each day. Because the rate is applied daily rather than monthly, the effective annual cost is slightly higher than the nominal APR due to intra-year compounding, though this calculator focuses on a single-cycle projection rather than multi-cycle compounding.

Under the daily balance method, the finance charge for the cycle is the product of the balance, the daily periodic rate, and the number of days in the billing cycle: Interest = Balance × r × BillingDays. This assumes the balance does not change during the cycle. In practice, issuers recalculate this product every day if you make purchases or payments, but for a forward-looking estimate, holding the balance constant is the standard simplification. The dimensional analysis checks out: dollars multiplied by a dimensionless daily rate multiplied by days yields dollars.

The average daily balance method introduces a time-weighting step. The issuer sums the balance for each day of the cycle and divides by the number of days to obtain the average daily balance (ADB). If you make a payment, the balance drops for the remaining days, lowering the ADB. For estimation purposes, if a payment is made halfway through the cycle, the ADB approximates to (PreviousBalance × BillingDays − PaymentMade × DaysRemaining) / BillingDays. The interest is then ADB × r × BillingDays. This method is mathematically equivalent to summing daily interest on the declining balance, but it is computationally more efficient for the issuer and produces the same result when the payment timing is modeled accurately. The trade-off between the two methods matters most when payments are large or early in the cycle.

A worked example.

Example

Consider a cardholder with a purchase APR of 22.99 percent and a statement balance of $4,200 at the start of a 30-day billing cycle. The daily periodic rate is computed by dividing the APR by 365: 0.2299 / 365 = 0.00062986301. Multiplying this daily rate by the balance gives the per-day interest accrual: $4,200 × 0.00062986301 = $2.64542 per day. Over the full 30-day cycle, the total interest charged equals $2.64542 × 30 = $79.3626, which rounds to $79.36. This means that even without making any new purchases, the cardholder's balance will grow from $4,200 to approximately $4,279.36 by the statement closing date. If the cardholder pays only the minimum due—typically 1 to 3 percent of the balance—roughly half of that payment will be consumed by interest alone, leaving the principal barely reduced. This example illustrates why carrying a balance on a high-APR card is structurally expensive. This single-cycle cost is why financial advisors recommend paying balances in full whenever possible. Even a modest $4,200 balance generates nearly $80 in interest per month, which compounds if unpaid. Over six months, that interest alone adds roughly $475 to the principal, assuming no additional purchases. The daily periodic rate mechanism ensures that interest accrues relentlessly, making procrastination expensive.

apr22.99
balance4,200
methoddailyBalance
billing Days30

Frequently asked questions.

Why does my statement interest differ slightly from this calculator?
Issuers carry the daily periodic rate to five or more decimal places internally, and they may round intermediate steps differently than a standard four-function calculator. Additionally, if your issuer uses the average daily balance method and you made purchases or payments on days other than the midpoint, the exact average will differ from a simplified estimate. Some issuers also apply a minimum finance charge of $0.50 or $1.00 if the computed interest is below that threshold, which Regulation Z permits provided it is disclosed. Finally, the billing cycle length can vary by one or two days depending on weekends and holidays, affecting the total days multiplier.
Does the daily periodic rate use 365 or 360 days?
The vast majority of U.S. credit card issuers use 365 days to compute the daily periodic rate, as required by Regulation Z for accurate APR disclosure. A 360-day convention is more common in commercial lending and some mortgage products, but it is rare in consumer revolving credit. If an issuer used 360 days, the daily rate would be slightly higher—0.2499 / 360 = 0.00069417 versus 0.2499 / 365 = 0.00068466—and the annual cost would exceed the stated APR. Always verify your card agreement's Schumer box for the exact periodic rate disclosure.
What is the difference between the daily balance method and the average daily balance method?
The daily balance method calculates interest by applying the daily periodic rate to your balance at the end of each day and summing those amounts across the cycle. The average daily balance method first computes a single average balance for the entire cycle, incorporating any payments or credits by weighting them for the number of days they were outstanding, then applies the daily rate to that average for the full cycle. Mathematically, both methods yield identical results when payments are modeled with exact dates; the difference is computational efficiency and rounding behavior. Some issuers exclude new purchases from the average daily balance if you paid the previous statement in full, which creates a grace period.
Can I avoid interest entirely if I pay my balance in full?
Yes. Under the Credit CARD Act of 2009 and Regulation Z, issuers must provide a grace period of at least 21 days between the statement closing date and the payment due date. If you pay the entire statement balance by the due date, the issuer cannot charge interest on purchases made during that cycle, provided you also paid the previous cycle's balance in full. This is known as the "grace period" or "avoidance of interest charge" provision. The calculator's purpose is to show what happens when you do not meet that condition and carry a balance into the next cycle.
Why is my cash advance APR higher than my purchase APR?
Cash advances are structurally riskier for issuers because they provide immediate liquidity without a merchant transaction to anchor the purchase. Consequently, card agreements almost always specify a separate, higher APR for cash advances—often 25 to 30 percent—and cash advances typically begin accruing interest immediately, with no grace period. The calculation method is the same daily periodic rate formula, but applied to the cash advance balance at the higher APR. This calculator models purchase APR, but you can substitute your cash advance APR if that is the balance you are analyzing.
How does a 0% APR promotional offer affect this calculation?
During a promotional period, the issuer sets the APR to zero, so the daily periodic rate is zero and no interest accrues regardless of the balance or billing cycle length. However, deferred-interest promotions—common in retail store cards—are different: if the balance is not paid in full by the promotional expiration date, the issuer retroactively applies interest to the original balance from the purchase date. This calculator assumes a standard ongoing APR, not deferred interest. Always read your promotional disclosure to determine which structure applies.
Is credit card interest compounded?
Technically, yes, but the effect is subtler than with a savings account. Interest is compounded each billing cycle because the finance charge is added to your principal balance, and the next cycle's interest is calculated on the new, larger balance. However, the compounding frequency is monthly rather than daily for most legal and disclosure purposes, because the daily accruals are summed and posted as a single charge at cycle end. The APR already reflects this intra-year compounding, which is why the effective annual rate is marginally higher than the nominal APR.
What happens if I make multiple payments in one billing cycle?
Multiple payments reduce your average daily balance if your issuer uses the average daily balance method, thereby lowering your total interest. Under the daily balance method, each payment reduces the balance for the days that follow it, which also reduces the sum of daily balances. The earlier in the cycle you make a payment, the greater the interest savings. This calculator simplifies to one payment for estimation, but the principle generalizes: any payment before the statement closing date reduces the balance on which interest is assessed.
Does this calculator work for store cards and charge cards?
The formula works for any revolving credit product that uses a daily periodic rate, which includes virtually all store-issued credit cards. Traditional charge cards, such as certain American Express products, require payment in full each month and do not revolve balances; therefore, they do not assess purchase interest in the same way. If your charge card offers a "Pay Over Time" feature, that portion functions like revolving credit and can be analyzed with this calculator using the APR disclosed for that feature.

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