Debt Payoff Calculator
Run snowball against avalanche and see what the difference costs.
Find out how many months a card balance takes to clear at your current payment, what the interest costs along the way, and how much time a slightly larger payment would remove.
Estimates only. The result depends entirely on the assumptions you enter. Rates, fees and tax rules vary by lender and by country, and none of this is financial, tax or investment advice. Confirm figures with a qualified adviser or the institution before you commit to anything.
Credit card debt behaves differently from a loan because you choose the payment. That freedom is why balances linger: a payment that feels reasonable can leave a balance sitting for years.
If your payment does not cover the first month's interest, the calculator says so and stops rather than producing a schedule that never ends. That is not an edge case: on a $6,500 balance at 21.9%, anything under about $119 a month leaves you owing more each month than you did the month before.
There is no single formula here — the calculator simulates each month in turn, which is exactly what your card issuer does.
| Symbol | Meaning | Unit | Typical range |
|---|---|---|---|
balance | Amount carried on the card | currency | 100 – 30,000 |
APR | Annual percentage rate on purchases | % | 15 – 35 |
i | Monthly rate, APR ÷ 12 | — | 0.012 – 0.029 |
payment | Fixed monthly payment | currency | 25 – 2,000 |
months | Payments until the balance clears | count | 1 – 600 |
The condition on the last line is the one that matters. At 21.9%, the monthly rate is 1.825%. Any payment below 1.825% of the balance loses ground, and any payment only slightly above it takes decades. That is not a trick of the arithmetic — it is how minimum payments are designed.
| Monthly payment | Months to clear | Total interest | Total paid |
|---|---|---|---|
| $183.62 rising (1% + interest) | 256 | $10,798.04 | $17,298.04 |
| $250 fixed | 36 | $2,394.50 | $8,894.50 |
| $312.50 fixed | 27 | $1,749.54 | $8,249.54 |
| $350 fixed | 23 | $1,510.21 | $8,010.21 |
The first row is the typical contractual minimum — 1% of the balance plus that month's interest, which starts at $183.62 and falls as the balance does. It clears the debt in twenty-one years and costs $10,798 in interest, more than the original balance. Paying a flat $250 instead — only $66 more in month one — finishes in three years and costs $2,395.
That is the single most useful comparison on this page. The difference between 'paying the minimum' and 'paying a fixed amount slightly above the minimum' is eighteen years and $8,400.
Minimum payments are engineered to be affordable, not to clear debt. Understanding the mechanism makes the trap obvious.
A typical minimum is a percentage of the balance — often 1% or 2% — plus that month's interest and any fees, subject to a floor of $25 or so. Because it is a percentage of a shrinking balance, the payment shrinks too. Every month you clear slightly less principal than the month before, which is why the schedule stretches into decades rather than years.
| APR | Monthly rate | Months to clear | Total interest |
|---|---|---|---|
| 12.9% | 1.075% | 31 | $1,164.69 |
| 18.9% | 1.575% | 34 | $1,927.76 |
| 21.9% | 1.825% | 36 | $2,394.50 |
| 27.9% | 2.325% | 41 | $3,590.41 |
Notice how much more the rate matters than it first appears. Going from 12.9% to 27.9% only adds ten months, but it triples the interest. Rate drives cost; payment size drives time.
This is also why balance transfers are worth the arithmetic. Moving $6,500 from 21.9% to a 0% promotional card with a 3% fee costs $195 up front and saves the full $2,394 of interest, provided you clear it before the promotion ends. Run this calculator with a 0% rate to find the payment that achieves that.
Five practical points about the model and the reality behind it.
The simulation assumes no new spending. Adding purchases to a card you are trying to clear resets the arithmetic entirely. If you cannot stop using the card, the honest projection is much longer than the one shown here.
Real issuers use an average daily balance. Interest is usually computed on the average balance across the statement period rather than the opening balance. For a balance you are not adding to, the two methods agree closely; for one with purchases mid-cycle, the real figure is a little higher.
Cash advances are different. They typically carry a higher APR, a fee, and no interest-free period. If part of your balance is a cash advance, model it separately at its own rate rather than blending it in.
Payment allocation. Where a card carries balances at several rates, regulations in many countries require payments above the minimum to be applied to the highest-rate balance first. That helps, but only for the portion above the minimum.
Fees and the floor. Late fees, over-limit fees and annual fees are not modelled. On a struggling account they can be a substantial share of the cost, and they are usually the first thing to negotiate with an issuer.
If you are carrying more than one balance, the debt payoff calculator handles several accounts at once and shows what ordering them by rate rather than by size is worth. If the balance came from a genuine one-off rather than a habit, the emergency fund calculator sizes the buffer that would have avoided it.
One closing observation about how the payment field behaves. Because you choose the payment rather than inheriting it from a contract, this is the rare debt where a single decision made once — setting a standing order for a fixed amount rather than paying whatever the statement asks for — changes the outcome by years. Set it above the minimum, leave it alone, and let the falling balance do the rest.
At $250 a month on a $6,500 balance at 21.9%, exactly three years, with $2,394.50 of interest. Change the payment and the answer moves sharply — $350 a month clears it in 23 months for $1,510.
Because the minimum is a percentage of the balance, so it falls as the balance falls. On the example above, the contractual minimum takes 256 months — over twenty-one years — and costs more in interest than the original balance.
Divide the APR by twelve for the monthly rate, then apply it to the balance each month. At 21.9% the monthly rate is 1.825%, so a $6,500 balance accrues $118.62 in the first month.
More than the monthly interest. On $6,500 at 21.9% that is $118.62, so anything below about $119 leaves you owing more each month. The calculator refuses to produce a schedule below that threshold and tells you why.
Usually, if you clear the balance before the promotion ends. Moving $6,500 at a 3% fee costs $195 and saves $2,394 of interest at 21.9%. The risk is the reversion rate if the balance is still there when the promotion expires.
No. Annual fees, late fees, over-limit fees and cash advance fees are excluded. On a well-managed account they are zero; on a struggling one they can add meaningfully to the total.
Beyond a small buffer, pay the card. Very few savings accounts pay anywhere near 21.9%, so clearing the balance is a guaranteed, tax-free return equal to the APR.
The monthly rate is the APR divided by twelve. A 21.9% APR is 1.825% a month. Note that compounding twelve monthly rates gives a slightly higher effective annual rate — 24.24% in this case.
Usually, because credit utilisation is a significant factor in most scoring models. Keeping the account open with a zero balance often helps more than closing it, since closing reduces your total available credit.
Most issuers use an average daily balance across the statement period and apply a daily periodic rate. For a static balance the difference is small; if you made purchases or payments mid-cycle it can be noticeable.
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