Personal Loan Payoff Calculator
Enter a personal loan balance, its rate and the months remaining to see the payoff date, the total interest and every row of the schedule — then add an extra payment and see how much sooner the loan clears.
Paid off September 1, 2029 after 36 payments
- Monthly payment
- $401.45
- Payments
- 36
- Total interest
- $2,451.94
- Total paid
- $14,451.94
35 payments of $401.45; the last is $401.19.
Full amortization schedule — every payment
| # | Date | Payment | Interest | Principal | Balance |
|---|---|---|---|---|---|
| 1 | 2026-10-01 | $401.45 | $125.00 | $276.45 | $11,723.55 |
| 2 | 2026-11-01 | $401.45 | $122.12 | $279.33 | $11,444.22 |
| 3 | 2026-12-01 | $401.45 | $119.21 | $282.24 | $11,161.98 |
| 4 | 2027-01-01 | $401.45 | $116.27 | $285.18 | $10,876.80 |
| 5 | 2027-02-01 | $401.45 | $113.30 | $288.15 | $10,588.65 |
| 6 | 2027-03-01 | $401.45 | $110.30 | $291.15 | $10,297.50 |
| 7 | 2027-04-01 | $401.45 | $107.27 | $294.18 | $10,003.32 |
| 8 | 2027-05-01 | $401.45 | $104.20 | $297.25 | $9,706.07 |
| 9 | 2027-06-01 | $401.45 | $101.10 | $300.35 | $9,405.72 |
| 10 | 2027-07-01 | $401.45 | $97.98 | $303.47 | $9,102.25 |
| 11 | 2027-08-01 | $401.45 | $94.82 | $306.63 | $8,795.62 |
| 12 | 2027-09-01 | $401.45 | $91.62 | $309.83 | $8,485.79 |
| 13 | 2027-10-01 | $401.45 | $88.39 | $313.06 | $8,172.73 |
| 14 | 2027-11-01 | $401.45 | $85.13 | $316.32 | $7,856.41 |
| 15 | 2027-12-01 | $401.45 | $81.84 | $319.61 | $7,536.80 |
| 16 | 2028-01-01 | $401.45 | $78.51 | $322.94 | $7,213.86 |
| 17 | 2028-02-01 | $401.45 | $75.14 | $326.31 | $6,887.55 |
| 18 | 2028-03-01 | $401.45 | $71.75 | $329.70 | $6,557.85 |
| 19 | 2028-04-01 | $401.45 | $68.31 | $333.14 | $6,224.71 |
| 20 | 2028-05-01 | $401.45 | $64.84 | $336.61 | $5,888.10 |
| 21 | 2028-06-01 | $401.45 | $61.33 | $340.12 | $5,547.98 |
| 22 | 2028-07-01 | $401.45 | $57.79 | $343.66 | $5,204.32 |
| 23 | 2028-08-01 | $401.45 | $54.21 | $347.24 | $4,857.08 |
| 24 | 2028-09-01 | $401.45 | $50.59 | $350.86 | $4,506.22 |
| 25 | 2028-10-01 | $401.45 | $46.94 | $354.51 | $4,151.71 |
| 26 | 2028-11-01 | $401.45 | $43.25 | $358.20 | $3,793.51 |
| 27 | 2028-12-01 | $401.45 | $39.52 | $361.93 | $3,431.58 |
| 28 | 2029-01-01 | $401.45 | $35.75 | $365.70 | $3,065.88 |
| 29 | 2029-02-01 | $401.45 | $31.94 | $369.51 | $2,696.37 |
| 30 | 2029-03-01 | $401.45 | $28.09 | $373.36 | $2,323.01 |
| 31 | 2029-04-01 | $401.45 | $24.20 | $377.25 | $1,945.76 |
| 32 | 2029-05-01 | $401.45 | $20.27 | $381.18 | $1,564.58 |
| 33 | 2029-06-01 | $401.45 | $16.30 | $385.15 | $1,179.43 |
| 34 | 2029-07-01 | $401.45 | $12.29 | $389.16 | $790.27 |
| 35 | 2029-08-01 | $401.45 | $8.23 | $393.22 | $397.05 |
| 36 | 2029-09-01 | $401.19 | $4.14 | $397.05 | $0.00 |
What this page tells you
A personal loan is the loan this engine describes exactly. Fixed rate, fixed term, unsecured, repaid in equal monthly instalments from disbursement to the last one: no escrow, no variable index, no revolving balance, no promotional period that expires halfway through. Most other pages on this site are this same schedule with something bolted beside it — a bi-weekly cadence, an issuer's minimum rule, several balances sharing one budget. Here there is nothing to bolt on.
The one input that usually goes wrong is the first one. Personal loans often carry an origination fee deducted from the amount disbursed, so a $12,000 loan can arrive as $11,400 while $12,000 is what accrues interest and what has to be repaid. The balance to enter is what is owed, not what landed in the account.
Everything below is computed in whole cents, one month at a time, and the full schedule is shown rather than summarised. The payoff date is the date of the last row, not an estimate from a formula. Where the model cannot see something — a prepayment penalty, a late charge — the page says so instead of folding a guess into the total.
How to read the result
Every dollar above the scheduled payment is treated here as reducing the balance on the day it is paid. That is one of two things a lender can do with it. The other is to count it toward your next scheduled payment, which moves the due date forward and leaves the balance where it was — and the saving below is then not smaller, it is zero. The standard mortgage contract lets the lender choose; on a federal student loan choosing for you is the default. Send it as a principal-only payment, in writing, and check the next statement.
The payoff date is the date of the last payment. With nothing extra paid it falls at the end of the stated term: thirty-six monthly payments starting 1 October 2026 end on 1 September 2029. Add anything on top and the two dates separate, and the distance between them is what the extra bought.
Enter what is owed, not what arrived. Where an origination fee was deducted from the disbursement, the loan is written for the larger figure. Entering $11,400 on the example below gives a payment of $381.38 and $2,329.29 of interest; the $12,000 actually owed gives $401.45 and $2,451.94. The gap — $20.07 a month and $122.65 over the term — is the fee earning interest for three years.
The last payment is smaller, and the total interest comes from the schedule. The scheduled payment is rounded up to the next cent so the schedule never runs past the stated term, which leaves the final payment to clear whatever remains: thirty-five payments of $401.45 and one of $401.19. Multiplying $401.45 by 36 and subtracting the balance gives $2,452.20, while the schedule's interest column adds to $2,451.94. The schedule is the one that is right.
Interest saved is measured against the same loan paid to term — same balance, same rate, same scheduled payment, no extra. A prepayment penalty, where an agreement carries one, is not modelled, so the saving shown is the figure before any such charge. The agreement is where to check whether there is one.
Months mode is for when the payment is known and the term is not. It runs the schedule from the payment instead of solving for it, and the row count is the answer. Rounding the payment down matters more than it looks: at $401.45 the example clears in 36 payments, and at $400.00 it takes 37, the last of them $63.33.
The formula
- M
- the scheduled payment, rounded up to the next cent
- P
- the balance at the start, in cents
- r
- the periodic rate — the APR divided by 100 and by 12
- n
- the term, in months
- bₖ₋₁
- the balance before payment k
- iₖ
- the interest charged in period k, rounded half-up to the cent
The payment is rounded up so the schedule cannot run past the term. Rounding to the nearest cent instead leaves a stray final payment of a few dollars on a long loan.
The payoff date comes from running the schedule, not from the formula. The two agree on ordinary loans and can differ by several months when the payment barely exceeds the interest.
The rounding rule, the final-payment adjustment and the published test vectors are all on the methodology page.
A worked example
A worked example: $12,000 at 12.5% over three years
Take $12,000 at 12.500% APR over 36 months. The monthly rate is 12.5 ÷ 100 ÷ 12 = 0.0104166…, which is exactly 1/96. Raising 1 + 1/96 to the power of −36 gives 0.6886236847, so the denominator of the payment formula is 1 − 0.6886236847 = 0.3113763153. The numerator is 12,000 ÷ 96 = 125.00. Dividing gives $401.443507, which rounds up to a scheduled payment of $401.45.
The first month accrues 12,000.00 ÷ 96 = $125.00 of interest, so $276.45 of that payment reduces the balance, leaving $11,723.55. The second month accrues 11,723.55 ÷ 96 = $122.1203125, rounded half-up to $122.12, and the balance falls to $11,444.22. Thirty-three rows later the balance is $397.05, the final month accrues $4.14, and the last payment is $401.19 instead of $401.45. The interest column adds to $2,451.94 and the loan clears on 1 September 2029.
Now add $100 a month. Every payment becomes $501.45, the first month still accrues $125.00 but $376.45 of it goes to principal, and the balance reaches zero on the twenty-eighth payment rather than the thirty-sixth — eight months early, on 1 January 2029, with $577.21 less interest paid. The twenty-eighth payment is $335.58, because by then only $332.12 of principal and $3.46 of interest are left to clear.
- Scheduled payment
- $401.45
- Payments
- 36
- Final payment
- $401.19
- Total interest
- $2,451.94
- Payoff date (from 1 October 2026)
- 1 September 2029
- With $100 extra each month
- 28 payments, $1,874.73 interest
- Saved
- 8 months and $577.21
Every figure here is derived from the formula above and checked to the cent against vector §1–§3 (new vector) in the published test vectors — not read back off this page.
What this does not model
- A surplus paid on a loan that is behind does not reduce the balance — it cures the arrears first, and only what is left after that reaches principal. Every schedule here assumes the loan is current and that each payment arrives on its scheduled date.
- There is no federal rule telling an unsecured personal-loan servicer how to apply an overpayment, and mainstream lenders land on opposite answers. The note and the servicer's published policy are the only authority.
- Interest is simple interest on the outstanding balance, charged once a month. There is no daily accrual and no compounding within a period.
- Origination fees are not modelled. Where the fee was deducted from the disbursement it is already inside the balance owed; where it was added to the loan, include it in the balance entered.
- Prepayment penalties, late charges and credit insurance add-ons are not modelled. If the agreement charges for early settlement, the interest saved shown here is the figure before that charge.
- The rate is fixed for the life of the loan. Variable rates are not modelled.
- Nothing you type is transmitted. The calculation runs in your browser, and the only thing that ever leaves it is the link you choose to copy.
When to use a different page
One loan or several, fixed payment or revolving — that is the real question behind this family of calculators, and it decides which page answers yours.
Loan payoff
The same engine without the personal-loan framing, and with bi-weekly payments available. Use it when the loan is an ordinary fixed-rate instalment loan of some other kind, or when the type does not matter to the arithmetic.
Extra payment
If the balance and term are settled and the only open question is what a given extra is worth, that page leads with the extra-payment field and puts one-off and lump-sum extras beside the recurring one.
Debt payoff
Several balances rather than one. A single monthly budget spread across them, with each freed payment rolling into the next, is a different calculation from running one loan faster.
Early loan payoff
The same schedule read from the other end: months saved and interest saved come first, and the payment is a secondary figure rather than the headline.
Questions people ask
How do I calculate the payoff on a personal loan?
Run the amortization schedule month by month: charge interest on the outstanding balance, apply the payment, put the difference against the principal, repeat until the balance is zero. The payoff date is the date of that last row and the total interest is the sum of the interest column. The payoff amount today is a different figure — the current balance plus interest accrued since the last payment — and a lender quotes that on request.
How much interest does a $12,000 personal loan cost?
At 12.500% APR over 36 months, $2,451.94 — thirty-five payments of $401.45 and a last one of $401.19. The term moves that figure further than anything else on the page: the same $12,000 at the same rate over 60 months costs $4,198.37 in interest, which is $1,746.43 more for a payment $131.47 smaller.
Does paying off a personal loan early save money?
It saves the interest that would have accrued on the balance retired early. On the $12,000 example, $100 a month extra clears the loan eight months sooner and costs $577.21 less in interest. The saving is not proportional to the extra, because money paid in month one stops accruing interest for the whole remaining life of the loan while money paid in month thirty does not.
Is there a penalty for paying off a personal loan early?
Some agreements charge for early settlement and some do not; the loan agreement is where that is written, usually as a prepayment or early-settlement clause. This page does not model such a charge, so treat the interest saved as the figure before it. Where a penalty is a flat percentage of the balance retired, subtracting it from the interest saved gives the net.
Why is my loan balance higher than the amount I received?
Because an origination fee was deducted from the disbursement rather than charged separately. A $12,000 loan with a 5% fee pays out $11,400, and interest is charged on the full $12,000 from the first month. Enter the $12,000.
Does this calculator store the numbers I enter?
No. Everything is computed in your browser, nothing is sent anywhere, and nothing is saved between visits. The Copy link button encodes the inputs into the address bar so a scenario can be bookmarked or shared — that link contains numbers and nothing else.