Enter your debts
Add each debtâs current balance, APR, and minimum payment. Then enter how much extra you can pay per month. The calculator applies minimums to all debts and pushes the extra to the highest APR debt until itâs gone.
Use the Debt Avalanche method to pay off debt by targeting the highest APR first. Add your debts (balances, APRs, and minimum payments), choose a monthly extra payment, and get an estimated payoff timeline, total interest, and a realistic debtâfree date. No signup â runs in your browser.
Add each debtâs current balance, APR, and minimum payment. Then enter how much extra you can pay per month. The calculator applies minimums to all debts and pushes the extra to the highest APR debt until itâs gone.
Debt Avalanche is a payoff strategy where you pay minimum payments on every debt, then send any extra money to the debt with the highest APR (interest rate). Once that highest-rate balance is cleared, you ârollâ its payment into the next-highest APR debt, and repeat. Over time, the avalanche approach typically produces the lowest total interest and often the fastest payoff for the same monthly budget.
This calculator runs a monthâbyâmonth simulation of your debts using your balances, APRs, minimum payments, and a single monthly âextra paymentâ amount. The result is a realistic payoff timeline, total interest estimate, and a clear payoff order. Itâs built for practical planning: you can test scenarios like âWhat if I add $150/month?â or âWhat happens if I pay off my 24.99% card first vs my 10% personal loan?â
Start by adding your debts exactly as they appear on statements: the current balance, APR, and required minimum payment. If you donât know the exact minimum payment formula, just use the current minimum shown on your statement. Then choose a realistic extra monthly payment you can commit to consistently.
Pro tip: If two debts have the same APR, the calculator breaks ties by sending extra to the higher balance first. You can change that by slightly adjusting APR (e.g., 18.00% vs 18.01%) if you want to force a specific order.
Most real payoff plans are easiest to model in monthly steps. Each month, interest is added to each remaining balance, then payments reduce those balances. The avalanche rule only changes where the extra payment goes.
If a debt has balance B and APR r (as a percent), a simple monthly interest estimate is:
monthlyRate = (r / 100) / 12
interestThisMonth = B Ă monthlyRate
You pay at least the minimum payment on each debt (unless the balance is smaller than the minimum, in which case you just pay it off). The calculator applies minimum payments to all debts first, then applies your extra payment to the highest APR debt that still has a balance.
Once a debt hits $0, you no longer owe that minimum. In practice, most people keep paying the same total monthly amount and redirect that freed minimum to the next target. Thatâs the âavalanche momentumâ effect. This tool models that automatically because your minimum payments drop as debts disappear, and your âavailable extraâ effectively increases against the remaining debts.
Suppose you have three debts and can put an extra $200/month toward payoff:
Avalanche targets the highest APR first: Card A (24%). You pay minimums on all three, then send the extra $200 to Card A until itâs gone. After Card A is cleared, you roll what you were paying on Card A into Card B (18%). Finally, you focus on Loan C (10%).
Compared to paying the smallest balance first (Debt Snowball), avalanche usually reduces total interest because it attacks the most expensive debt earlier. The tradeoff is psychological: snowball can produce quicker âwinsâ if your smallest balance is tiny. If motivation is your biggest challenge, you can still use avalanche math but set small milestone goals (like âpay off Card A in 5 monthsâ).
The result is a realistic âplanâ you can screenshot, share, and revisit. Because this is simulated month by month, it also handles real-world situations like a debt being paid off mid-plan and your cash flow freeing up.
If your payoff time looks âtoo long,â donât panicârun small experiments: add $25, then $50, then $100. The payoff curve is often non-linear, meaning small changes can create big timeline differences.
Mathematically, avalanche usually wins because it prioritizes high-interest debt, which reduces total interest. Snowball can be better if you need faster emotional wins to stay consistent. If you stick with your plan either way, avalanche typically costs less.
Many credit cards set minimums as a percentage of balance (plus interest/fees), so the number can shift. This calculator uses the minimum payment you enter as a stable baseline. For planning, thatâs still useful. If you want more realism, update your minimum payments occasionally and re-run the plan.
Not exactly. Credit cards often use daily periodic rates, and lenders can have different conventions. We use a monthly interest approximation for clarity. For most planning decisions (âWhich debt first?â and âHow much extra?â), the difference is usually small.
Then the plan isnât feasible as entered. If your total minimums exceed what you can pay, focus on stabilization: contact lenders, consider hardship programs, reduce expenses, or get professional guidance. This tool is best used once you can at least meet minimums.
Refinancing can be powerful if it lowers your APR substantially (and fees are reasonable). You can model âbefore vs afterâ by lowering the APR of a debt (or combining balances into one new loan) and comparing results.
Yes. This calculator runs entirely in your browser. If you use âSave Plan,â it stores data locally on your device (like a cookie or local app storage). Nothing is sent to a server by this page.
If you want virality: screenshot your âDebt Free Date,â share your before/after months saved, or challenge a friend: âCan you beat my payoff date with the same budget?â (Just donât share account numbersâever.)
Internal links from the Finance hub to help you plan faster:
MaximCalculator provides simple, user-friendly tools. Double-check any critical decisions and numbers elsewhere.