Extra Payment Calculator
What happens if you throw a little extra at the loan every month, once a year, or whenever you get a windfall — the interest you skip and how much sooner you're done.
Ben / Reviewed Sep 27, 2026 / v2.0.0
Results
Showing the numbers you calculated- Interest saved
- $122,635.35
- $1.81 of interest saved per extra $1
- Time saved
- 10 years
- 120 fewer payments
- New payoff date
- 08/01/2046
- Instead of 08/01/2056
- Regular payment
- $1,580.17
- Principal + interest
- Payment with the extra
- $1,780.17
- Total extra you'd pay
- $67,800.00
- Interest without extras
- $318,861.58
- Interest with extras
- $196,226.23
Year by year: before vs. after
Swipe the table sideways to see all 6 columns.
| Year | Interest (original) | Interest (with extras) | Saved | Year-end balance (original) | Year-end balance (with extras) |
|---|---|---|---|---|---|
| 2026 | $5,409.29 | $5,386.43 | $22.86 | $249,088.61 | $247,265.75 |
| 2027 | $16,106.69 | $15,895.47 | $211.22 | $246,233.26 | $240,799.18 |
| 2028 | $15,915.48 | $15,462.37 | $453.11 | $243,186.70 | $233,899.51 |
| 2029 | $15,711.44 | $15,000.31 | $711.13 | $239,936.10 | $226,537.78 |
| 2030 | $15,493.72 | $14,507.26 | $986.46 | $236,467.78 | $218,683.00 |
| 2031 | $15,261.46 | $13,981.23 | $1,280.23 | $232,767.20 | $210,302.19 |
| 2032 | $15,013.61 | $13,419.93 | $1,593.68 | $228,818.77 | $201,360.08 |
| 2033 | $14,749.18 | $12,821.07 | $1,928.11 | $224,605.91 | $191,819.11 |
| 2034 | $14,467.05 | $12,182.11 | $2,284.94 | $220,110.92 | $181,639.18 |
| 2035 | $14,166.01 | $11,500.34 | $2,665.67 | $215,314.89 | $170,777.48 |
| 2036 | $13,844.81 | $10,772.90 | $3,071.91 | $210,197.66 | $159,188.34 |
| 2037 | $13,502.08 | $9,996.75 | $3,505.33 | $204,737.70 | $146,823.05 |
Schedule with extra payments
Swipe the table sideways to see all 7 columns.
| # | Date | Payment | Interest | Principal | Extra | Balance |
|---|---|---|---|---|---|---|
| 1 | 09/01/2026 | $2,780.17 | $1,354.17 | $226.00 | $1,200.00 | $248,574.00 |
| 2 | 10/01/2026 | $1,780.17 | $1,346.44 | $233.73 | $200.00 | $248,140.27 |
| 3 | 11/01/2026 | $1,780.17 | $1,344.09 | $236.08 | $200.00 | $247,704.19 |
| 4 | 12/01/2026 | $1,780.17 | $1,341.73 | $238.44 | $200.00 | $247,265.75 |
| 5 | 01/01/2027 | $1,780.17 | $1,339.36 | $240.81 | $200.00 | $246,824.94 |
| 6 | 02/01/2027 | $1,780.17 | $1,336.97 | $243.20 | $200.00 | $246,381.74 |
| 7 | 03/01/2027 | $1,780.17 | $1,334.57 | $245.60 | $200.00 | $245,936.14 |
| 8 | 04/01/2027 | $1,780.17 | $1,332.15 | $248.02 | $200.00 | $245,488.12 |
| 9 | 05/01/2027 | $1,780.17 | $1,329.73 | $250.44 | $200.00 | $245,037.68 |
| 10 | 06/01/2027 | $1,780.17 | $1,327.29 | $252.88 | $200.00 | $244,584.80 |
| 11 | 07/01/2027 | $1,780.17 | $1,324.83 | $255.34 | $200.00 | $244,129.46 |
| 12 | 08/01/2027 | $1,780.17 | $1,322.37 | $257.80 | $200.00 | $243,671.66 |
| 13 | 09/01/2027 | $2,780.17 | $1,319.89 | $260.28 | $1,200.00 | $242,211.38 |
| 14 | 10/01/2027 | $1,780.17 | $1,311.98 | $268.19 | $200.00 | $241,743.19 |
| 15 | 11/01/2027 | $1,780.17 | $1,309.44 | $270.73 | $200.00 | $241,272.46 |
| 16 | 12/01/2027 | $1,780.17 | $1,306.89 | $273.28 | $200.00 | $240,799.18 |
| 17 | 01/01/2028 | $1,780.17 | $1,304.33 | $275.84 | $200.00 | $240,323.34 |
| 18 | 02/01/2028 | $1,780.17 | $1,301.75 | $278.42 | $200.00 | $239,844.92 |
| 19 | 03/01/2028 | $1,780.17 | $1,299.16 | $281.01 | $200.00 | $239,363.91 |
| 20 | 04/01/2028 | $1,780.17 | $1,296.55 | $283.62 | $200.00 | $238,880.29 |
| 21 | 05/01/2028 | $1,780.17 | $1,293.93 | $286.24 | $200.00 | $238,394.05 |
| 22 | 06/01/2028 | $1,780.17 | $1,291.30 | $288.87 | $200.00 | $237,905.18 |
| 23 | 07/01/2028 | $1,780.17 | $1,288.65 | $291.52 | $200.00 | $237,413.66 |
| 24 | 08/01/2028 | $1,780.17 | $1,285.99 | $294.18 | $200.00 | $236,919.48 |
Original schedule (no extras)
Swipe the table sideways to see all 6 columns.
| # | Date | Payment | Interest | Principal | Balance |
|---|---|---|---|---|---|
| 1 | 09/01/2026 | $1,580.17 | $1,354.17 | $226.00 | $249,774.00 |
| 2 | 10/01/2026 | $1,580.17 | $1,352.94 | $227.23 | $249,546.77 |
| 3 | 11/01/2026 | $1,580.17 | $1,351.71 | $228.46 | $249,318.31 |
| 4 | 12/01/2026 | $1,580.17 | $1,350.47 | $229.70 | $249,088.61 |
| 5 | 01/01/2027 | $1,580.17 | $1,349.23 | $230.94 | $248,857.67 |
| 6 | 02/01/2027 | $1,580.17 | $1,347.98 | $232.19 | $248,625.48 |
| 7 | 03/01/2027 | $1,580.17 | $1,346.72 | $233.45 | $248,392.03 |
| 8 | 04/01/2027 | $1,580.17 | $1,345.46 | $234.71 | $248,157.32 |
| 9 | 05/01/2027 | $1,580.17 | $1,344.19 | $235.98 | $247,921.34 |
| 10 | 06/01/2027 | $1,580.17 | $1,342.91 | $237.26 | $247,684.08 |
| 11 | 07/01/2027 | $1,580.17 | $1,341.62 | $238.55 | $247,445.53 |
| 12 | 08/01/2027 | $1,580.17 | $1,340.33 | $239.84 | $247,205.69 |
What this does
It runs your loan twice: once exactly as scheduled, and once with extra principal thrown at it — a little with every payment, a lump sum once a year, one-time windfalls, or any mix. Then it tells you what the extra bought you: interest you never pay and how much sooner the loan is gone.
The spreadsheet has both schedules side by side, and they're live formulas. Change the extra amount or add a one-time payment in Excel and the savings recalculate.
How the math works
Every payment does the same thing it always does — interest first, then principal — except the extra goes straight to principal on top of the regular principal:
interest = balance × rate per payment principal = regular payment − interest new balance = balance − principal − extra
A smaller balance means less interest next time, so more of the next regular payment goes to principal, which shrinks the balance faster, and so on. That snowball is why a few hundred dollars a month can knock years off a mortgage.
- The recurring extra starts with the first payment on or after your start date (payment #1 if you leave it blank).
- The once-a-year extra is paid with that same payment and every 12 months after it.
- Each one-time payment rides along with the first scheduled payment on or after its date.
- Nothing ever overpays: when the balance gets small, the last payment is just what's left.
Extra payments don't lower your required payment — they shorten the loan. If you want a lower payment instead, that's a recast (ask your lender; there's a calculator for that too).
Check my math: a worked example
Take a $250,000 loan at 6.50% for 30 years, paid monthly — and add $200 extra with every payment plus $1,000 once a year.
- The regular payment is $1,580.17. With the extra it's $1,780.17.
- Payment #1 (09/01/2026): $1,354.17 interest, $226.00 regular principal, plus $1,200.00 extra.
- Without extras: 360 payments, $318,861.58 of interest, done 08/01/2056.
- With extras: 240 payments, $196,226.23 of interest, done 08/01/2046.
- You'd put in $67,800.00 of extra principal and skip $122,635.35 of interest — about $1.81 of interest for every extra dollar.
That's 10 years sooner. The catch: that extra money is locked up in the house (or car, or equipment) instead of sitting in savings. Paying down a 6.50% loan is a guaranteed 6.50% "return," which is great — unless you need the cash next year.
These numbers come straight from the calculator using its example inputs — if the math ever changes, this example changes with it.
Mistakes I see a lot
- Not telling the lender the extra is for principal. Some servicers hold an overpayment as "paid ahead" instead of reducing the balance — check the next statement.
- Entering the full monthly bill as the regular payment. Escrow (taxes, insurance, PMI) isn't principal or interest — use the P&I amount.
- Comparing the interest saved to nothing. The real comparison is what that money would've earned somewhere else (or what high-interest debt it could have paid off first).
- Forgetting prepayment penalties. Rare on mortgages now, more common on business and auto loans — read the note.
- Expecting the payment to go down. It doesn't; the loan just ends sooner.
Questions people ask
- Is it better to pay extra every month or one big payment a year?
- Earlier is always a little better, because the balance shrinks sooner. $100 a month and $1,200 in December are close, but the monthly version saves slightly more interest since each dollar starts working earlier.
- Does paying every two weeks do the same thing?
- Paying half your monthly payment every two weeks adds up to 26 half-payments — 13 full payments a year instead of 12. That extra payment is what saves the interest. You can model it here as a once-a-year extra equal to one monthly payment.
- What does "time saved" count?
- Calendar months between the original payoff date and the new one. The "fewer payments" number under it counts payments.
- Can I add a payment that's dated between two scheduled payments?
- Yes. It's applied with the next scheduled payment (the first one on or after its date). In real life a lender might apply it the day it arrives, which saves a few days of interest more than this shows.
- Does the spreadsheet recalculate if I change things?
- Yes. Every yellow cell on the Inputs sheet — including the one-time payment table — feeds both schedules, the year-by-year comparison, and the summary.
Assumptions and limits
- Fixed rate, end-of-period payments, and the same rounding as the Loan Amortization calculator: the payment and each period's interest are rounded to the cent.
- Every extra dollar goes straight to principal on the payment it's made with. (Tell your lender that's what it's for — some will otherwise hold it as an early payment.)
- The recurring extra starts with the first payment on or after your start date. The once-a-year extra is paid with that same payment and then every 12 months after it.
- A one-time payment rides along with the first scheduled payment on or after its date. It doesn't earn you any interest between its date and that payment.
- Extra payments never overpay the loan — the last payment is only what's left.
- The regular payment stays the same; extra principal shortens the loan instead of lowering the payment (that's a recast — there's a calculator for it).
- No prepayment penalties, fees, escrow, or rate changes.
- "Time saved" counts calendar months between the original and new payoff dates.
Disclaimer: Educational and planning use only. Results depend on what you enter and may not match your lender, your tax return, or professional accounting treatment. Informational content + opinions only — not tax/legal advice.