Credit Card Payoff Calculator

How long to pay off this card

Time to Pay Off

33 Months

The Numbers

  • Total paid: $6,522.10
  • Total interest: $1,522.10

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Includes your inputs and results for this calculation, plus any additional calculations you've compared.

Disclaimer

This calculator provides estimates for informational purposes only and does not constitute financial, medical, legal, or tax advice. Always consult a qualified professional about your specific situation.

How This Calculator Works

A credit card charges interest on whatever balance you’re still carrying, every single month — so a bigger monthly payment doesn’t just reduce your balance faster, it also shrinks how much interest you’re charged along the way. This calculator answers whichever of two questions you’re actually asking about a single card: how long will it take to pay off at the payment you’re making now, or what payment do you need to make to hit a payoff goal by a certain date?

This is deliberately a simpler, single-card tool — if you’re juggling several debts at once and want to compare payoff strategies across all of them, the Debt Payoff Calculator does that instead.

The Formula

Credit card interest compounds monthly on whatever balance remains: each month’s interest charge is Balance×(APR÷12)\vA{\text{Balance}} \times \left(\text{APR} \div 12\right), added to the balance before that month’s payment is subtracted.

  • How long to pay it off: simulated month by month, since there’s no clean formula for “how many months” once the final, smaller cleanup payment is accounted for.
  • What payment do I need: solved with the standard fixed-payment loan formula:
Payment=Balance×r(1+r)n(1+r)n1\text{Payment} = \vA{\text{Balance}} \times \frac{\vB{r}(1+\vB{r})^{\vC{n}}}{(1+\vB{r})^{\vC{n}} - 1}

where r\vB{r} is the monthly rate (APR ÷ 12) and n\vC{n} is your target number of months.

Worked Example

A $5,000 balance at 20% APR:

  • Paying $200/month: paid off in 33 months, with $1,522.10 total interest paid (total paid: $6,522.10).
  • To pay it off in exactly 24 months instead: you’d need a $254.48/month payment, paying $1,107.50 total interest — less interest than the $200/month plan above, because the balance is cleared faster.

Common Mistakes

  • Only ever making the minimum payment. Credit card minimums are often calculated to keep a balance outstanding for a very long time — this calculator’s whole point is showing what a real, specific payment amount actually accomplishes instead.
  • Ignoring a promotional 0% APR period’s expiration. A balance transfer or promotional rate that reverts to a much higher standard APR after a set period changes the real payoff math significantly once that period ends — use the promotional rate only for as long as it actually applies.
  • Adding new charges while trying to pay off a balance. This calculator assumes no new purchases are added to the balance during payoff — continuing to charge the card works against the payoff timeline shown here.

Source: Standard credit card interest accrual and fixed-payment amortization math.

Frequently Asked Questions

Why does paying off my card faster save more than just the extra payment amount?

Because credit card interest compounds monthly on whatever balance remains — a smaller balance next month means a smaller interest charge next month too. Paying it off sooner doesn't just clear the debt faster, it also shrinks the total interest paid over the life of the balance, sometimes substantially.

What if my payment barely covers the interest?

If your monthly payment doesn't exceed the interest charged on your current balance, the balance will never shrink — you'd be paying interest forever without making progress. This calculator flags that case directly rather than showing a payoff time that would never actually arrive.

How is this different from the Debt Payoff Calculator?

This calculator focuses on one card at a time — the how-long or what-payment questions for a single balance. Debt Payoff Calculator instead compares payoff strategies (avalanche vs. snowball) across multiple debts at once, which is a different, more involved question if you're juggling several balances.