Debt · Cost

Real Cost of Debt Calculator

See the true cost of your debt — total interest paid, time to payoff, and the opportunity cost of not investing that money.

The sticker price of debt is just the beginning. Credit card debt at 22% APR means you pay $220/year for every $1,000 you carry — and that's before compounding. This calculator reveals the full picture: how much interest you'll pay, how long it takes to become debt-free, and what your money could have earned if invested instead. Understanding the real cost of debt is the first step toward eliminating it.

A $10,000 balance at 22% APR with $300/month payments: you pay $5,596 in interest (56% of the original balance). It takes 4.3 years to become debt-free.

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What you could earn if this money were invested

Real cost of your debt

Total interest paid

$5,596

Total amount paid

$15,596

Time to payoff

4.3 years

Opportunity cost

$18,269

If invested instead

Principal
Interest

How to use this calculator

Debt balanceYour current outstanding balance. Include all balances at the same interest rate. For multiple debts with different rates, calculate each separately.

Annual interest rateYour APR (Annual Percentage Rate). Credit cards average ~22% in 2026. Personal loans: 8–15%. Student loans: 4–7%.

Monthly paymentThe amount you pay each month. Paying more than the minimum dramatically reduces total interest and payoff time.

Alternative investment returnWhat you could earn if this money were invested instead. This is the opportunity cost of carrying debt. S&P 500: ~7% real return.

Real-world examples

Credit card: $10K at 22% APR

With $300/month payments, it takes 4.5 years and costs $5,800+ in interest — 58% extra on top of the original $10K. If that $300/month were invested at 7% instead, you'd have $20,000+ after 4.5 years.

Minimum payment trap: $5K at 22%

Making only minimum payments (~$125/month), a $5,000 balance takes over 20 years to pay off and costs $8,000+ in interest — you pay more in interest than you originally borrowed.

Low-interest debt: $20K at 4%

Student loans at 4% with $400/month payments: paid off in 4.6 years with ~$1,900 interest. The opportunity cost of paying this off early (vs investing) is small — at 7% returns, investing the extra might earn more than the 4% interest costs.

Formula & Methodology

Monthly interest on debt

Monthly Interest = Balance × (APR / 12)
  • Balance = Current outstanding debt
  • APR = Annual percentage rate (decimal)

Opportunity cost

OC = PMT × [((1 + r/12)^n - 1) / (r/12)] × (1 + r/12)
  • PMT = Monthly payment amount
  • r = Investment return rate (decimal)
  • n = Number of months to payoff

Assumptions & limitations

  • Interest compounds monthly. Some debts compound daily, which increases costs slightly.
  • No additional charges are added to the balance during payoff.
  • Investment returns are assumed constant. Real markets fluctuate significantly.
  • Tax implications of interest deductions are not included.

Frequently asked questions

Why is the real cost so much higher than the balance?

Compound interest works against you with debt. A $10K balance at 22% APR with $300/month payments costs $5,000+ in interest — you're paying 50%+ more than you borrowed.

Should I pay off debt or invest?

Generally: pay off high-interest debt (>7% APR) first, as guaranteed savings beat uncertain market returns. For low-interest debt (<4%), investing the difference may be better.

What is the avalanche method?

Pay minimums on all debts, then put extra money toward the highest-interest debt first. This minimizes total interest paid. The alternative (snowball method) targets the smallest balance first for psychological wins.

How much extra should I pay above the minimum?

As much as you can afford. Every extra dollar goes directly to principal, reducing future interest. Even $50 extra/month on a $5K balance at 22% can save over a year of payments and hundreds in interest.

Disclaimer: This tool is for educational purposes only and does not constitute financial advice. Consult a licensed financial advisor before making decisions.