easyMcalc

Monthly instalmentsMethod checked 10 September 2026

Loan calculator

An estimate for information only, not financial advice. How the payment is worked out

Monthly payment $500.95/ a month Full schedule

Your loan
The nominal rate, as a percentage. Up to four decimals.
At most 50 years, or 600 months.
Optional. Anything you add to every instalment shortens the loan.

What this loan costs

Monthly payment $500.95 / a month

  • Amount borrowed $25,000
  • Interest $5,056.96
Total repaid
$30,056.96
Interest
$5,056.96
Paid off in
5 years

The last payment is $500.91, because an instalment rounded to the cent cannot divide the balance exactly.

Where your payments go

  • Interest
  • Amount borrowed
  • Still owed
Amortisation chart A band chart over 5 years. Interest takes 28.8% of the first year's payments and 3.9% of the last. Over the whole loan, $25,000 repays what was borrowed and $5,056.96 is interest. Year 1: $1,729.81 interest, $4,281.59 off the balance, $20,718.41 still owed.Year 2: $1,397.43 interest, $4,613.97 off the balance, $16,104.44 still owed.Year 3: $1,039.22 interest, $4,972.18 off the balance, $11,132.26 still owed.Year 4: $653.24 interest, $5,358.16 off the balance, $5,774.10 still owed.Year 5: $237.26 interest, $5,774.10 off the balance, $0 still owed.

Year 1Year 5

The upper band splits every instalment into interest and the amount borrowed, month by month. The lower one traces what is still owed. The dotted line across is the halfway mark of an instalment. More of every payment goes on the balance than on interest from the very first instalment, so there is no upright line to draw.

Amortisation schedule

PeriodPaidInterestOff the balanceStill owed
Year 1$6,011.40$1,729.81$4,281.59$20,718.41
Year 2$6,011.40$1,397.43$4,613.97$16,104.44
Year 3$6,011.40$1,039.22$4,972.18$11,132.26
Year 4$6,011.40$653.24$5,358.16$5,774.10
Year 5$6,011.36$237.26$5,774.10$0

Looking for every month rather than every year? Open the amortization schedule

How the monthly payment is worked out

Every month, interest is charged on what you still owe. Your payment covers that interest first, and whatever is left comes off the balance. Because the balance falls, next month's interest is smaller, so a slightly larger slice of the same payment goes on the balance. That is the whole mechanism, and it is why the schedule below looks the way it does.

The payment itself is the smallest amount that brings the balance to exactly zero by the end of the term. Working it out is not a matter of dividing the loan by the number of months: the interest depends on the balance, and the balance depends on the payments already made. This calculator settles it by running the schedule, which is also why every row on the page adds up to the row above it rather than to a rounded approximation.

Why the first years are mostly interest

On a long loan the balance barely moves at the start. Borrow at six and a half per cent over thirty years and the first payment is roughly six parts interest to one part balance; the halfway point, where more of a payment goes on the balance than on interest, arrives around year nineteen. The chart above marks the year it happens for the loan you entered.

This is the reason overpaying early is worth so much more than overpaying late. An extra amount paid in year one removes a balance that would otherwise have accrued interest for twenty-nine more years. The same amount paid in year twenty-five saves almost nothing. If you type anything into the extra payment field, the page shows both what it saves and how much sooner the loan ends.

Nominal rate, APR and APRC

The rate you type here is the nominal rate: the number that generates interest on the balance, and the number most lenders advertise first. It is not the same as the rate a lender is legally required to quote alongside it.

In the United States that quoted figure is the annual percentage rate, defined by Regulation Z. In the European Union it is the annual percentage rate of charge, defined by the Consumer Credit Directive for personal loans and by the Mortgage Credit Directive for home loans. Both fold arrangement fees, compulsory insurance and other charges into a single rate, so that two offers can be compared on one number. Both are therefore higher than the nominal rate whenever any fee exists.

This page does not compute either of them, because it does not ask about your fees. Use it to understand a loan's shape and to compare scenarios; use the lender's own APR or APRC to compare offers.

Common questions

Why is the last payment smaller than the others?

A payment rounded to the cent cannot divide a balance exactly. The level payment is set just high enough that the loan always clears within the term, which leaves a small remainder at the end, and the final instalment collects only that remainder. Most lenders do the same. A calculator that shows every payment as identical is hiding a few cents somewhere.

Why does my bank quote a payment one cent away from this one?

Because interest is rounded to the cent every month, and the textbook formula assumes it is not. The two answers sit within one cent of each other for essentially any loan, and which side they fall on depends on the rounding a lender applies. A difference larger than a cent means something other than rounding differs, usually a fee rolled into the balance or a different day-count convention.

Does this handle weekly or fortnightly payments?

No. Every schedule here is monthly, which is what the overwhelming majority of consumer loans use, and mixing payment frequencies would mean picking a day-count convention that varies by lender and by country. Paying fortnightly is usually equivalent to paying about one extra monthly instalment a year, which you can approximate with the extra payment field.

What about a variable rate?

The schedule assumes the rate stays where you put it for the whole term. For a tracker or a fixed period followed by a reversion rate, run the calculator once at each rate to see the range you are exposed to. Nothing here forecasts where rates go.

Is anything I type stored?

No. The calculation runs in your browser, nothing is sent anywhere, and the access log for this site drops the query string precisely so that the numbers you enter are never written down.

Sources

No figure on this page is read from a table, so there is nothing to source. What these documents define is the regulated rate this calculator deliberately does not compute:

How the payment is worked out

Interest for a month is the balance times the annual rate divided by twelve, rounded to the nearest cent. The monthly payment is the smallest amount that brings the balance to exactly zero within the term under that rule, which is why the last payment is a little smaller than the rest.

It prices a loan from the nominal rate alone, so it is not an APR or an APRC: a lender folds fees and insurance into those, and the payment they quote can differ.