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Real-world example

How Dana & Marcus Paid Off $23,400 in 28 Months (Instead of 4.5 Years)

An illustrative example with real math · Published July 2026 · 6 min read

This is an illustrative composite based on typical debt situations — every number below comes from an actual payoff simulation. Names and details are fictional.

The starting line

Dana and Marcus weren't in crisis. They made their payments every month. That was exactly the problem — the payments were all they made, and the balances barely moved. Their picture:

DebtBalanceAPRPayment
Card A (store card)$4,20026.9%$110
Card B$7,80023.4%$200
Car loan$11,4007.2%$340
Total$23,400$650

Running those exact numbers: keeping the same $650 in payments, they'd be debt-free in 54 months — four and a half years — and pay about $11,000 in interest along the way.

The plan: snowball + $350

They chose the snowball (smallest balance first) over the avalanche, deliberately. Dana had quit two payoff attempts before, and they knew a fast first win mattered more to them than optimal math. Then they went hunting for extra money and found $350/month: $180 from a grocery overhaul, $110 from canceling and renegotiating subscriptions and insurance, and $60 from Marcus selling on eBay a couple weekends a month.

Every month: minimums on everything, $350 extra to the target debt, and each paid-off debt's payment rolled into the next — the snowball.

The timeline, month by month

The final scoreboard

Minimums onlyTheir plan
Time to debt-free54 months28 months
Total interest paid~$11,000~$4,300
Interest saved~$6,700

And the part nobody talks about: on month 29, they kept the habit but flipped the target — the same $1,000/month started filling a freedom account and an emergency fund. Eight months later they had a full buffer and every irregular expense funded. The machine that got them out of debt is the same machine that keeps them out.

Run your own numbers

See your debt-free date in the free calculator, or model your full snowball-vs-avalanche plan with the Rapid Payoff Calculator — the same math used for every figure in this story.