Debt Avalanche Calculator
Which debts should you pay first to save the most interest?
The debt avalanche method targets your highest-interest debt first, then rolls that payment power into the next — minimizing total interest paid while you eliminate every balance.
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How It Works
The formula, explained simply
Think of high-interest debt as a slow drain in a bathtub — water flows out faster than you pour it in. The avalanche method locates the largest drain first and plugs it before moving to the next. While every debt gets its minimum payment to stay current, every extra dollar you have goes to the fastest-draining account. Once that one is sealed, the freed-up cash becomes your new attack budget for the next worst drain.
In practice, the order of attack is determined entirely by interest rate. A $1,000 balance at 22% accrues more interest each month than a $10,000 balance at 3%. Routing extra cash to the higher-rate account first eliminates a disproportionate amount of future interest even though the balance looks smaller on paper. This counterintuitive priority — ignore balance size, chase rate — is what separates the avalanche from most people's instinctive approach.
The acceleration effect, often called the debt rollover, is where the strategy compounds. When the first debt is paid off, its entire monthly payment does not disappear from your budget — it transfers to the next debt. As each account closes, the payment budget grows. Near the end of a multi-debt plan, you may be directing two or three times your original extra payment toward a single remaining balance, closing it far faster than it would fall under minimums alone.
When To Use This
Right tool, right situation
The debt avalanche calculator is best suited when you have two or more debts carrying meaningfully different interest rates and a stable, committed monthly budget. The larger the rate spread between your debts, the more dramatically the avalanche method outperforms minimum payments or random allocation. It is especially effective when one debt carries a rate above 15% while others sit below 8% — a common situation combining a credit card with a car loan or student debt.
Use it to test the effect of a raise, a side income, or a one-time windfall before you commit the money. Entering the windfall as an elevated extra payment for a fixed number of months is not supported by this calculator — it models a fixed monthly extra — but you can use the result to approximate how quickly a consistent increased payment closes the gap.
This calculator is not appropriate when minimum payments are themselves uncertain (such as income-driven student loan plans that recalculate annually), when debts carry variable rates that fluctuate with market indexes, or when a balance transfer or refinance is under consideration. Those scenarios change the rate inputs frequently enough that a static model will drift from reality. In those cases, recalculate monthly with updated actual rates rather than relying on a single projection.
Common Mistakes
Why results sometimes look wrong
Mistake 1 — Targeting the largest balance instead of the highest rate. Many people instinctively attack the biggest debt because it looks most threatening. But a $15,000 debt at 5% costs less in monthly interest than a $3,000 debt at 24%. Misrouting extra cash to the large-but-cheap debt leaves the high-rate account compounding at full speed, costing significantly more over the payoff period.
Mistake 2 — Entering a promotional rate instead of the ongoing APR. Credit cards and some personal loans advertise introductory rates that expire. If you enter a temporary 0% or low promotional rate, the calculator places that debt at the bottom of the payoff priority queue — exactly where you should not leave it once the promotional period ends. Always use the ongoing APR that will apply after any introductory period expires.
Mistake 3 — Treating the extra payment as optional month-to-month. The avalanche strategy is a fixed commitment plan. Skipping the extra payment in months when cash feels tight resets much of the progress, because the high-rate balance continues compounding at full speed during any pause. If your budget is genuinely variable, enter a conservative extra payment amount you can sustain every month, not a best-case figure.
The Math
Worked examples and deeper derivation
Each debt amortizes monthly. The monthly interest rate is the annual rate divided by 12. Each month, interest accrues on the remaining balance, then your payment reduces that balance. For the highest-rate debt, the payment is its minimum plus your extra amount. All other debts receive only their minimums.
The calculator simulates this month by month until every balance reaches zero. In each period, it applies interest first, then subtracts payments. When a balance hits zero, its minimum payment joins the extra-payment pool and that combined amount is applied to the next-highest-rate debt from the following month onward. The total interest paid is the sum of all monthly interest charges across all debts and all periods.
The comparison baseline runs the same simulation but with no extra payment and no rollover — each debt receives only its minimum payment throughout. The difference between the baseline total interest and the avalanche total interest is the interest saved figure shown as the primary result. Both simulations use the same monthly compounding logic, so the saving figure is directly attributable to the order and amount of payment allocation, not to any difference in calculation method.
Expert Unlock
The thing most explanations skip
The avalanche simulation assumes a flat monthly period structure and that minimum payments remain constant throughout — neither is always true. Credit card minimums on large balances are often percentage-based and decrease as the balance falls, which would reduce required payments over time and slow payoff relative to a fixed-minimum model. Entering a fixed minimum that matches today's statement overstates future minimum obligations, which means the actual payoff timeline could be longer than this calculator projects if you never pay above the recalculated minimum. Practitioners running precise plans should re-enter current minimums quarterly.
After seeing your savings, what changes if you add an extra payment?
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