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Enter up to 4 debts (balance, APR %, minimum payment). Leave a balance blank/0 to skip.

Formula

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Results

Time to Become Debt-Free
55
months (4.58 years)
Starting Balance $13,000
Total Interest Paid $4,486.12
Total Amount Paid $17,486.12
Strategy Avalanche (highest APR first)

What Is the Debt Avalanche Method?

The debt avalanche is a payoff strategy that targets your most expensive debt first. You make the minimum payment on every account, then funnel any extra money toward the debt with the highest annual percentage rate (APR). Once that balance hits zero, the freed-up cash rolls onto the next-highest-rate debt, and so on. Because interest is what makes debt grow, attacking the highest rate first mathematically minimizes the total interest you pay and usually clears your debt fastest.

Debts ordered from highest to lowest interest rate with payments stacking onto the top debt
The avalanche method targets the highest-APR debt first while paying minimums on the rest.

How to Use This Calculator

Enter your extra monthly payment — the amount above all minimums you can commit each month. Then list up to four debts, giving each one a balance, APR, and minimum payment. The calculator sorts your debts by APR, simulates the payoff month by month, and reports how long it takes to be debt-free, plus the total interest and total amount you'll pay.

The Formula Explained

Each month every active balance accrues interest equal to \(\text{balance} \times (\text{APR} \div 1200)\) — dividing by 1200 converts the annual percentage into a monthly decimal rate. After interest is added, the calculator pays the minimum on each debt, then directs all remaining money (leftover minimums plus your extra payment) to the highest-APR debt. This repeats until every balance reaches zero.

$$\begin{gathered} \text{Each month: } B_i \leftarrow B_i\left(1 + \frac{\text{APR}_i}{1200}\right) - \text{Payment}_i \\[1.5em] \text{where}\quad \left\{ \begin{aligned} \text{Pool} &= \sum_{i}\text{Min}_i + \text{Extra} \\ \text{APR}_i &\in \{\text{APR}_1,\,\text{APR}_2,\,\text{APR}_3,\,\text{APR}_4\} \\ \text{Extra} &\to \text{highest-APR debt first} \end{aligned} \right. \end{gathered}$$
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Worked Example

Suppose you owe \(\$5{,}000\) at 22% APR (min \(\$100\)) and \(\$8{,}000\) at 12% APR (min \(\$160\)), with \(\$100\) extra per month. The avalanche targets the 22% card first. The simulation shows roughly how many months until both are clear and how much interest the strategy saves compared with spreading the extra across both.

Two stacked timeline bars comparing total interest paid by avalanche versus minimum payments
Paying the highest rate first shrinks total interest compared with minimum-only payments.

FAQ

Avalanche vs. snowball — which is better? Avalanche saves the most money by targeting the highest rate. Snowball targets the smallest balance first for quick motivational wins. Avalanche is the optimal choice purely on cost.

What counts as the "extra" payment? Any amount you can pay above the sum of all minimum payments each month.

Does this account for new charges? No — it assumes you stop adding to the balances. New spending will extend your payoff timeline.

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