— Loans & Debt
Loan Payment Calculator
Find your loan payment — and see how paying biweekly or adding a little extra each time clears the loan years sooner.
Monthly payment
$1,798.65
- Total interest
- $347,514.57
- Total payment
- $647,514.57
- Number of payments
- 360
— Year by year
| Period | Payment | Principal | Interest | Balance |
|---|---|---|---|---|
| Year 1 | $21,583.82 | $3,684.04 | $17,899.78 | $296,315.96 |
| Year 2 | $21,583.82 | $3,911.26 | $17,672.56 | $292,404.71 |
| Year 3 | $21,583.82 | $4,152.5 | $17,431.32 | $288,252.21 |
| Year 4 | $21,583.82 | $4,408.61 | $17,175.21 | $283,843.6 |
| Year 5 | $21,583.82 | $4,680.53 | $16,903.29 | $279,163.07 |
| Year 6 | $21,583.82 | $4,969.21 | $16,614.61 | $274,193.86 |
| Year 7 | $21,583.82 | $5,275.7 | $16,308.12 | $268,918.16 |
| Year 8 | $21,583.82 | $5,601.1 | $15,982.72 | $263,317.06 |
| Year 9 | $21,583.82 | $5,946.56 | $15,637.26 | $257,370.5 |
| Year 10 | $21,583.82 | $6,313.33 | $15,270.49 | $251,057.17 |
| Year 11 | $21,583.82 | $6,702.72 | $14,881.1 | $244,354.45 |
| Year 12 | $21,583.82 | $7,116.13 | $14,467.69 | $237,238.32 |
| Year 13 | $21,583.82 | $7,555.04 | $14,028.78 | $229,683.28 |
| Year 14 | $21,583.82 | $8,021.02 | $13,562.8 | $221,662.27 |
| Year 15 | $21,583.82 | $8,515.74 | $13,068.08 | $213,146.53 |
| Year 16 | $21,583.82 | $9,040.97 | $12,542.85 | $204,105.57 |
| Year 17 | $21,583.82 | $9,598.59 | $11,985.22 | $194,506.97 |
| Year 18 | $21,583.82 | $10,190.61 | $11,393.2 | $184,316.36 |
| Year 19 | $21,583.82 | $10,819.15 | $10,764.67 | $173,497.21 |
| Year 20 | $21,583.82 | $11,486.45 | $10,097.37 | $162,010.76 |
| Year 21 | $21,583.82 | $12,194.91 | $9,388.91 | $149,815.85 |
| Year 22 | $21,583.82 | $12,947.06 | $8,636.75 | $136,868.78 |
| Year 23 | $21,583.82 | $13,745.61 | $7,838.21 | $123,123.17 |
| Year 24 | $21,583.82 | $14,593.41 | $6,990.41 | $108,529.76 |
| Year 25 | $21,583.82 | $15,493.5 | $6,090.32 | $93,036.26 |
| Year 26 | $21,583.82 | $16,449.11 | $5,134.71 | $76,587.16 |
| Year 27 | $21,583.82 | $17,463.65 | $4,120.17 | $59,123.51 |
| Year 28 | $21,583.82 | $18,540.77 | $3,043.05 | $40,582.73 |
| Year 29 | $21,583.82 | $19,684.32 | $1,899.49 | $20,898.41 |
| Year 30 | $21,583.82 | $20,898.41 | $685.41 | $0 |
— Balance over time
Download— How it works
Payment from the standard formula at the chosen frequency; biweekly pays half the monthly amount every fortnight, adding one extra payment a year.
Your payment, and how to shrink the total
The payment itself comes straight from the loan’s size, rate and term. The interesting part is what you can do to the total: a level monthly payment over a long term piles up a great deal of interest, but small changes to how and when you pay can cut years and a surprising sum off it. This calculator shows the payment, the totals, and — the moment you change the frequency or add anything extra — how much you save against a plain monthly plan.
The chart makes it visual: your balance falling over time, with the accelerated curve laid over the standard one. The horizontal gap between where the two curves hit zero is the time you have shaved off.
Worked example — $300,000 at 6% over 30 years: Monthly payment ≈ $1,799, with about $347,500 of interest over the full term. Switch to biweekly ($899 every two weeks) and the loan clears years early, saving tens of thousands in interest.
The biweekly trick
Paying biweekly is the simplest acceleration there is. Instead of one monthly payment, you pay half of it every two weeks. Because there are 26 fortnights in a year — not 24 — you end up making the equivalent of 13 monthly payments a year instead of 12. That one extra payment goes entirely to principal, and over a long loan it clears the debt several years early and saves a large slice of interest.
Weekly works the same way, just in smaller, more frequent instalments. Neither requires finding much more money — only paying the same annual amount split differently. The calculator shows the interest saved and the years cut for whichever frequency you pick.
Extra payments, fees and real cost
On top of the frequency, you can add a recurring extra payment or a one-time lump. Both attack the principal directly, so they cut the balance the interest is charged on — and because early balances are largest, an extra payment now saves far more than the same amount later. The calculator re-runs the schedule and reports the new payoff and the interest saved.
A processing fee raises the true cost of borrowing, shown as an effective rate (APR) above the headline. And because money loses value over time, the calculator can express the total of your future payments in today’s money — the real cost — which is always less than the nominal total.
— Reader questions
How does paying biweekly save money?
You pay half your monthly amount every two weeks. With 26 fortnights in a year that adds up to 13 monthly payments instead of 12 — one extra payment a year, all of it to principal. Over a long loan that clears the debt several years early and saves a large amount of interest.
Is biweekly better than just paying extra monthly?
They are very similar — biweekly is essentially an automatic way of paying about 8% extra a year. If you would rather, adding that same amount as a monthly extra payment achieves nearly the same result; the calculator lets you compare both.
Where do extra payments do the most good?
Early. Interest is charged on the outstanding balance, which is highest at the start, so a prepayment made early cancels years of future interest on that amount. The same payment made near the end saves very little.
What does the effective rate (APR) include?
It rolls a processing fee into the cost of the loan and expresses the result as a true annual rate, which is higher than the quoted rate. It is the fair figure for comparing loans that charge different fees.
Why is the real cost lower than the total payment?
Because payments years from now are worth less in today’s money. Discounting the whole payment stream by inflation gives the real cost — the total in present-day purchasing power — which is always below the nominal sum of the payments.
Does changing frequency change the interest rate?
No — the annual rate is the same; only how often interest is charged and paid changes. The saving from biweekly comes almost entirely from the extra annual payment, not from the slightly more frequent compounding.