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Loan Calculator

Borrowing $25,000 at 7.5% APR for 5 years — the calculator's defaults — costs $500.95 a month, or $30,057 in total, of which $5,057 is interest. A fixed-rate loan payment is the level monthly amount that pays all interest due and retires the full principal by the final month, and it depends on only three inputs: the amount borrowed, the APR, and the term.

Monthly payment
$500.95
Total paid
$30,057
Total interest
$5,057
Principal
$25,000
Interest is 17% of what you'll repay
About $5,057 in interest on the $25,000 borrowed — a shorter term cuts it sharply.

Your 7.5% is below the average 2-year personal loan APR of 11.4%. Federal Reserve G.19, as of Q1 2026.

Breakdown
Principal83%
Interest17%
Inputs
$ at % over years
Interest is 20% of what you borrow
Over 5 years you'll repay the $25,000 you borrow plus about $5,057 in interest. A shorter term raises the monthly payment but cuts that interest sharply.
Is this APR in range for the loan type?
As rough reference points, student loans often sit near 6%, auto loans near 7%, and unsecured personal loans near 11%. Your 7.5% falls toward the lower end of that spread.
APR already folds in fees
A quoted interest rate can look lower than the APR because origination or processing fees ride inside the APR. Compare offers on APR. For cards or cars, the credit-card and auto-loan tools fit better.
Ask a follow-up
Uses your inputs above
$500.95 monthly payment. Want to try a variation?

The math

Reviewed 2026
Formula
M = P · [r(1+r)^n] / [(1+r)^n − 1]
M monthly · P principal · r monthly rate · n payments
Fixed rate, monthly compounding

Related calculators

Example: how loan is calculated

Step-by-step with default inputs

Suppose you put the default values into Loan Calculator:

Loan amount
$25,000
APR
7.5%
Term
5 years

Plug those into the formula M = P · [r(1+r)^n] / [(1+r)^n − 1] and the result is:

Monthly payment
$500.95

With the defaults, the monthly rate is 7.5% / 12 = 0.625% and there are 60 payments. The amortization formula gives $500.95 per month. Over five years that is $30,056.92 paid on a $25,000 loan, so the borrowing itself costs $5,056.92 in interest — about 20% of the amount borrowed.

Monthly payment at different rates

Other inputs held at their defaults
APRMonthly paymentTotal interest
5%$471.78$3,307
6%$483.32$3,999
7%$495.03$4,702
8%$506.91$5,415
9%$518.96$6,138

How to calculate loan by hand

  1. Divide the APR by 100 and by 12 to get the monthly rate r: 7.5% becomes 0.00625.
  2. Multiply the term in years by 12 to get the number of payments n: 5 × 12 = 60.
  3. Compute (1 + r)^n: 1.00625^60 ≈ 1.4533.
  4. Apply M = P · r / (1 − (1 + r)^−n): $25,000 × 0.00625 / (1 − 1/1.4533) ≈ $500.95.
  5. Multiply M by n for the total paid ($30,057) and subtract the principal for total interest ($5,057).

How does the loan calculator work?

This calculator uses the standard amortization formula for installment loans — the same equation lenders use for personal, student, and most consumer loans, and the method the CFPB describes for fixed-rate lending. The APR is treated as a nominal annual rate divided by 12 to get a monthly rate, and the payment is solved so the balance reaches exactly zero after the last payment. Total interest is the payment times the number of payments minus the principal. Origination fees, insurance add-ons, and variable-rate behavior are deliberately excluded, so the result is the pure cost of borrowing at a fixed rate.

References: CFPB methodology.

Last reviewed July 2, 2026 · Editorial policy

Frequently asked questions

How much does a $25,000 loan cost per month?

At 7.5% APR over 5 years, $500.95 per month. The payment scales linearly with the amount borrowed, so $50,000 on identical terms would be exactly twice as much: $1,001.90.

Does a longer loan term lower the monthly payment?

Yes — the same principal is spread over more payments, so each one is smaller. But the balance stays outstanding longer, so total interest rises at the same rate. In the formula, raising n lowers M but raises M × n − P.

What is the payment if the interest rate is 0%?

Simply the principal divided by the number of payments: $25,000 over 60 months is $416.67. The amortization formula reduces to P / n when r = 0.

How is total interest on a fixed-rate loan calculated?

Multiply the monthly payment by the number of payments, then subtract the original principal. At the defaults: $500.95 × 60 − $25,000 = $5,056.92. Every dollar paid beyond the principal is interest.

Why isn't the payment just principal plus total interest divided by months?

Because interest accrues only on the remaining balance, which shrinks every month. Flat add-on interest on the defaults would suggest $572.92 a month; the amortization formula gives $500.95, since later payments carry far less interest than early ones.

What does this calculator assume?

Fixed rate, monthly compounding See the math card above for the full list.