Debt Payoff Calculator
List every debt, add whatever you can pay above the minimums, and see exactly when you are free — with avalanche and snowball compared side by side.
| Strategy | Time to clear | Interest paid |
|---|---|---|
| Avalanche (highest rate first) | 2 yr 10 mo | $3,825 |
| Snowball (smallest balance first) | 2 yr 11 mo | $4,456 |
On your numbers, avalanche saves $631 in interest and clears 1 month sooner. Snowball clears small balances first, which some people find easier to stick with — the cost of that is the figure above.
Payoff order: Credit card → Personal loan → Car loan
About the Debt Payoff Calculator
Most debt advice tells you to pick a method and stick with it. That skips the only question that matters: what does each method actually cost you? This calculator runs your real balances through both the avalanche method and the snowball method at the same time, so you can see the exact difference in months and in interest before you commit. Enter every debt you carry, add whatever you can pay above the minimums, and the result is a debt-free date rather than a vague sense of progress. The maths is ordinary compound interest applied month by month; the value is in seeing both paths at once, and in the calculator refusing to give you a payoff date when the payment you have entered would never actually clear the balance.
Mathematical Formula & Logic
Step-by-Step Example
Three debts, a $200 monthly extra payment, and the avalanche method: Starting position - Credit card: $6,500 at 22.9% APR, $160 minimum - Car loan: $11,000 at 7.4% APR, $295 minimum - Personal loan: $4,200 at 12.5% APR, $120 minimum Step 1 - find the monthly budget Minimums: $160 + $295 + $120 = $575 Budget: $575 + $200 extra = $775 a month Step 2 - check the debt is payable at all Monthly interest at the start: - Card: 6,500 x 0.229 / 12 = $124.04 - Car: 11,000 x 0.074 / 12 = $67.83 - Personal: 4,200 x 0.125 / 12 = $43.75 Total: $235.62 a month in interest. The $775 budget clears that comfortably, so the balances will fall. Step 3 - pick the target Avalanche targets the highest rate, so the credit card at 22.9% is attacked first. It receives $775 minus the $295 and $120 minimums, which is $360, on top of nothing else. The car and personal loans receive only their minimums until the card is gone. Step 4 - the roll When the credit card clears, its $160 minimum does not disappear from the plan. It joins the extra, so the next target is attacked with $360 + $160 = $520 above the remaining minimum. This is why the last debts fall much faster than the first. Switch the strategy to snowball and the personal loan at $4,200 is targeted first instead, because it is the smallest balance. It clears sooner, which feels better, but the credit card keeps charging 22.9% in the meantime. The comparison table on this page shows exactly what that feeling costs in your case.
Reference Data & Values
| rule name | formula | applicability |
|---|---|---|
| Avalanche (highest APR first) | Target = max(APR) among unpaid debts | Mathematically optimal. Always pays the least total interest and is never slower than snowball. Best when the rate spread between your debts is wide, for example a 22% credit card sitting alongside a 6% car loan. |
| Snowball (smallest balance first) | Target = min(balance) among unpaid debts | Clears individual debts sooner, which some people find easier to sustain. Costs more interest than avalanche whenever the smallest debt is not also the dearest. The gap is small when your rates are similar and large when they are not. |
| Monthly interest on one debt | i = B x (APR / 100) / 12 | Charged on the balance carried into the month, before payment. This is why paying earlier in the month rarely helps but paying more always does. |
| Minimum viable payment | Budget > sum of all monthly interest | Below this threshold the total balance grows every month regardless of how long you pay. Any calculator that returns a payoff date below this line is misleading you. |
| The rolling payment effect | Extra(next) = Extra(current) + minimum of the cleared debt | Applies to both strategies. It is the reason payoff accelerates over time and why the final debt often clears far faster than the first. |