CalcMountain

Debt Snowball / Avalanche Calculator

Add all your debts and income sources to compare three payoff strategies side by side. See which approach saves the most interest and gets you debt-free fastest. The snowball method tackles the smallest balance first for quick wins, while the avalanche method targets the highest interest rate to minimize total cost.

Your Debts

Debt 1
$
$
%
Debt 2
$
$
%
Debt 3
$
$
%

Extra Monthly Payment

$

Amount above all minimum payments to throw at debt each month

Results

Total Debt

$45,000

Total Min Payments

$780

+ $200 extra

Best Strategy

Debt Snowball

Interest Saved (Best vs Worst)

$0

Strategy Comparison

StrategyMonthsInterestTotal PaidPayoff Order
Debt SnowballBest4y 6mo$6,803$51,803Credit Card → Car Loan → Student Loan
Debt Avalanche4y 6mo$6,803$51,803Credit Card → Car Loan → Student Loan
Debt Mountain4y 6mo$6,803$51,803Credit Card → Car Loan → Student Loan

Strategy Comparison — Total Interest Paid

Balance Over Time by Strategy

How Each Strategy Works

Debt Snowball

Pay off the smallest balance first, regardless of interest rate. When a debt is eliminated, roll its payment into the next smallest. This creates quick wins that keep you motivated — you see debts disappear fast, which builds momentum.

Debt Avalanche

Pay off the highest interest rate first, regardless of balance. This is mathematically optimal — it minimizes the total interest you pay over time. It may take longer to see your first debt eliminated, but you save the most money.

Debt Mountain CalcMountain Original

Pay off debts by their balance-to-interest ratio— targeting debts where you're paying the most interest relative to what you owe. A $5,000 debt at 22% costs more per dollar than a $25,000 debt at 5%. This hybrid approach often matches or beats the avalanche while providing faster early wins than pure interest-rate ordering.

Bottom line:The best strategy is the one you'll stick with. If you need motivation, use Snowball. If you want to minimize cost, use Avalanche. Debt Mountain offers a smart middle ground that considers both factors.

Frequently Asked Questions

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