🏦 Loan / Amortization Calculator
Enter your loan details to see your monthly payment and full amortization schedule - free and unlimited, no sign-in required. Sign in to save a calculation and revisit it later.
Loan details
Summary
Amortization schedule
| Month | Payment | Principal | Interest | Balance |
|---|
Your saved calculations
The amortisation behind the schedule
One level payment is worked out from the standard fixed-rate formula, then the schedule is walked a month at a time. Interest is charged on the balance that is actually left, so the principal share of every payment grows as the balance falls.
i = (rate / 100) / 12
payment = principal × i / (1 - (1 + i)^-months) (at 0%: principal / months)
each month: interest = balance × i
principal = payment - interest + extra
balance = balance - principal
$10,000 at 6% over 12 months gives a payment of $860.66. Month one charges 10,000 × 0.005 = $50.00 interest, leaving $810.66 off the balance and $9,189.34 owing. Run to the end it costs $327.96 in interest, $10,327.96 in all.
The extra payment box, and the last row
Anything you put there is added to the principal share of every month. On the same loan, $100 extra clears it in 11 months instead of 12 and drops the interest to $295.77 — $32.19 saved. The schedule opens on the first twelve months; Show all months expands it.
- The final payment is trimmed or topped up to clear the balance exactly, so it rarely equals the others — here it is $860.70, four cents over.
- Term accepts 1 to 600 months and the rate 0 to 100%. Signed in, five saved calculations are free and further ones cost 100 SMO each.
Frequently asked questions
How much interest is a $10,000 loan at 6%?
Over 12 months, $327.96 — $860.66 a month. Stretch the same loan over five years and the payment drops to about $193 while the interest rises past $1,500.
Does paying extra every month really save much?
On a short loan, a little; on a long one, a lot. The $100 extra above saves $32.19 on a one-year loan, because there is not much interest left to avoid.
Why is my last payment a different amount?
The final month pays off whatever is genuinely left rather than repeating the level payment, which would leave a few cents owing or overshoot into credit.