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Debt Payoff Calculator

See how many months it takes to become debt-free, and how much time and interest an extra payment can save.

About the Debt Payoff Calculator

Becoming debt-free is a timeline question as much as a dollar question — the same balance can take years less to clear with a modest bump in monthly payment. This calculator estimates months to debt-free at your current payment, total interest paid, and how many months an optional extra payment would shave off.

How It Works

The calculator simulates monthly payoff at your base monthly payment, charging interest on the remaining balance each month and applying the rest to principal until it reaches zero. If you provide an extra payment amount, it runs the same simulation again with that additional amount included and reports the difference in months saved.

Interest(month) = Balance × (APR/12); Principal(month) = Payment − Interest(month); the extra-payment scenario adds Extra to Payment before repeating the same steps.

Example

Scenario: An $8,000 balance at 18% APR, paying $300/month, with an optional $50 extra.

Result: About 32 months to debt-free at $300/month; adding the extra $50 saves roughly 6 months and reduces total interest paid.

Assumptions & Limitations

  • Assumes the debt behaves like a single revolving or installment balance charging interest monthly on the remaining amount.
  • No new charges are added to the balance during payoff.
  • If you are juggling multiple debts, run each one separately, or prioritize the highest-rate balance first for the biggest interest savings.
  • Does not account for balance transfer offers or promotional 0% periods.

Frequently Asked Questions

How is this different from the Credit Card Payoff Calculator?
They use the same underlying payoff math, but this version adds an optional extra-payment scenario so you can directly see the months and interest saved by paying more than planned.
What is the fastest way to become debt-free with multiple balances?
Common strategies are the avalanche method (pay extra toward the highest-rate balance first) which minimizes interest, or the snowball method (pay extra toward the smallest balance first) which can be more motivating.
Does making one extra lump-sum payment help as much as a recurring extra payment?
A one-time lump sum reduces the balance immediately and saves some interest, but a recurring extra payment compounds that benefit every month going forward, usually saving more time and interest overall.

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