Money
Loan Payment Calculator
Enter the amount, the annual rate and the term. The interest total is the part a monthly figure hides.
The link carries your figures, so it reopens on exactly these numbers.
If the rate is not the one you entered
Nobody knows their rate before the offer arrives. Half a point either way changes the loan by this much.
If the rate is lower
$483.32
at 6% · $3,999 interest
At the rate you entered
$489.15
at 6.5% · $4,349 interest
If the rate is higher
$495.03
at 7% · $4,702 interest
The same loan over other terms
A longer term always lowers the payment and almost always raises the price.
| Term | Monthly | Total interest | Total repaid |
|---|---|---|---|
| 3 years | $766.23 | $2,584 | $27,584 |
| 5 years (your choice) | $489.15 | $4,349 | $29,349 |
| 7 years | $371.24 | $6,184 | $31,184 |
| 10 years | $283.87 | $9,064 | $34,064 |
Where the money goes
Scale tops out at $25,000
Amortisation schedule
| Year | Interest | Principal | Balance | Paid off |
|---|---|---|---|---|
| 1 | $1,496 | $4,374 | $20,626 | 17% repaid |
| 2 | $1,203 | $4,667 | $15,960 | 36% repaid |
| 3Half the debt is gone at month 33 of 60 — later than the halfway point of the term. You reach half the time before you reach half the debt. | $891 | $4,979 | $10,981 | 56% repaid |
| 4 | $557 | $5,313 | $5,668 | 77% repaid |
| 5 | $202 | $5,668 | $0 | 100% repaid |
The formula
Worked example
$25,000 borrowed over 5 years at 6.5%
- r = 0.065 ÷ 12 = 0.00541667 per month, n = 60 payments
- payment = 25,000 × 0.00541667 ÷ (1 − 1.00541667⁻⁶⁰) = $489.15
- 489.15 × 60 = $29,349.22 repaid in total
- Interest = 29,349.22 − 25,000 = $4,349.22
Where this goes wrong
Comparing monthly payments instead of total cost
A longer term always lowers the payment and almost always raises the price. The same $25,000 at 6.5% is $489.15 a month over five years and $334.66 over eight — $154.50 easier every month, and $2,777.74 more interest by the end. A lender who opens with "what monthly payment are you comfortable with?" is asking a question whose answer sets the price.
Questions
- Is this the APR?
- No. This uses the nominal annual rate divided into twelve monthly periods, which is how a standard amortised loan is built. The APR folds fees and charges into a single figure, so for the same loan it is higher than the rate. Compare offers by APR; calculate payments from the rate.
- Why is so much of the early payment interest?
- Because interest is charged on what you still owe, and at the start you still owe nearly all of it. On the example above, $135.42 of the first $489.15 goes to interest and only $353.73 reduces the balance. By the last payment those proportions have almost exactly reversed.
- Does paying extra help?
- On a normally amortised loan, yes, and by more than people expect: an overpayment goes straight against the balance, so it cancels every future interest charge that balance would have carried. Enter an extra monthly amount above and the schedule shows exactly how many months it removes and how much interest it saves. Check your agreement first, because some loans restrict overpayments or charge for them.
- What about a 0% loan?
- The formula divides by the rate, so zero is handled separately rather than producing nonsense: the payment becomes the amount divided by the number of payments and the interest is zero. Enter 0 and that is what you get.