Mortgage
Mortgage Payoff Calculator: Extra Payments
A mortgage payoff calculator compares your standard amortized payment against the same payment plus extra principal each month. On a $300,000 balance at 6.5% with 25 years left, paying $250 extra a month clears the loan in 19 years 4 months instead of 25 years 1 month, saving $80,245 in interest.
Currency changes the displayed symbol only — figures are not converted by an exchange rate.
With extra principalStandard schedule
| Month | With Extra Principal | Standard Schedule |
|---|---|---|
| 0 | $300,000.00 | $300,000.00 |
| 12 | $291,955.68 | $295,046.71 |
| 24 | $283,372.62 | $289,761.67 |
| 36 | $274,214.73 | $284,122.70 |
| 48 | $264,443.54 | $278,106.08 |
| 60 | $254,017.94 | $271,686.52 |
| 72 | $242,894.16 | $264,837.00 |
| 84 | $231,025.37 | $257,528.75 |
| 96 | $218,361.69 | $249,731.08 |
| 108 | $204,849.92 | $241,411.18 |
| 120 | $190,433.24 | $232,534.07 |
| 132 | $175,051.06 | $223,062.46 |
| 144 | $158,638.68 | $212,956.51 |
| 156 | $141,127.14 | $202,173.74 |
| 168 | $122,442.83 | $190,668.85 |
| 180 | $102,507.19 | $178,393.45 |
| 192 | $81,236.44 | $165,295.94 |
| 204 | $58,541.13 | $151,321.24 |
| 216 | $34,325.90 | $136,410.66 |
| 228 | $8,488.90 | $120,501.48 |
| 240 | $0.00 | $103,526.84 |
| 252 | $0.00 | $85,415.38 |
| 264 | $0.00 | $66,090.97 |
| 276 | $0.00 | $45,472.34 |
| 288 | $0.00 | $23,472.86 |
| 300 | $0.00 | $0.03 |
| 301 | $0.00 | $0.00 |
The standard 25-year schedule pays $2,025.62 a month and clears $300,000 in 25 yr 1 mo for $307,686 in interest. Adding $250 extra principal each month instead clears it in 19 yr 4 mo — 69 months sooner, saving $80,245 in interest.
Disclaimer: This calculator is provided for educational and estimation purposes only and does not constitute formal financial advice.
What this calculator actually answers
A mortgage is the same amortizing math as a car loan or a student loan, but at a scale where the numbers stop feeling theoretical. The question is not whether extra payments reduce interest — they always do — but how much a realistic monthly amount is worth in years and dollars on your balance, at your rate, with your years left. The calculator above compares the scheduled payoff against the same schedule plus a fixed amount of extra principal every month, and reports both the payoff time and the total interest for each plan.
Where the standard payment comes from
A fixed-rate mortgage is repaid with the same payment every month, engineered so the balance reaches exactly zero on the final one. With loan amount L, a monthly rate i equal to the annual rate divided by twelve, and n monthly payments remaining, the standard payment M is:
Amortizing $300,000 at 6.5% with 25 years — 300 payments — left puts $2,025.62 into that formula every month. One small wrinkle is visible in the results: the standard plan reports 25 years 1 month, not exactly 300 months, because the month-by-month simulation rounds the running balance to the cent the way a loan servicer does, and the formula’s payment is exact while the balance it is applied to is not. The residue pushes a final, smaller true-up payment one month out. The calculator models the loan the way a servicer actually tracks it rather than the way the formula rounds on paper.
What an extra dollar of principal does
Interest each month is the current balance times the monthly rate. Any principal you pay early is a dollar that stops being part of that balance, so it stops accruing interest for every month that remains. On the default example that is simple to see in the totals:
| Extra per month | Payoff time | Total interest | Interest saved | Time saved |
|---|---|---|---|---|
| $0 | 25 yr 1 mo | $307,686 | — | — |
| $100 | 22 yr 4 mo | $268,967 | $38,719 | 2 yr 9 mo |
| $250 | 19 yr 4 mo | $227,442 | $80,245 | 5 yr 9 mo |
| $500 | 15 yr 11 mo | $182,098 | $125,588 | 9 yr 2 mo |
| $1,000 | 11 yr 11 mo | $131,382 | $176,305 | 13 yr 2 mo |
Every row holds the $300,000 balance, 6.5% rate, and 25-year remaining term constant. Notice the shape of the table: each doubling of the extra payment does not double the saving. Going from $250 to $500 adds $45,343 of interest saved; going from $500 to $1,000 adds $50,717. The saving per dollar is large when the term is long, because the money stays out of the interest base longer — which is also why the same $250 is worth far more on a loan with 25 years left than on one with 10.
The remaining term decides how much an extra payment is worth
| Years left | Standard payment | Standard interest | With $250 extra | Interest saved | Time saved |
|---|---|---|---|---|---|
| 10 | $3,406.44 | $108,773 | 9 yr 1 mo | $10,949 | 12 mo |
| 15 | $2,613.32 | $170,398 | 13 yr | $26,101 | 2 yr |
| 20 | $2,236.72 | $236,813 | 16 yr 5 mo | $48,960 | 3 yr 8 mo |
| 25 | $2,025.62 | $307,686 | 19 yr 4 mo | $80,245 | 5 yr 9 mo |
| 30 | $1,896.20 | $382,633 | 21 yr 10 mo | $120,337 | 8 yr 2 mo |
All rows hold the $300,000 balance, 6.5% rate, and $250 extra payment constant. The same $250 a month saves $10,949 on a loan with 10 years left and $120,337 on one with 30 — an eleven-fold difference driven entirely by how long the prepaid dollars stay out of the compounding base. This is the argument for applying windfalls to a mortgage early rather than late: the dollars are identical, but the years left decide what they are worth.
Why the rate matters so much
| Rate | Standard payment | With $250 extra | Interest saved | Time saved |
|---|---|---|---|---|
| 5.0% | $1,753.77 | 19 yr 8 mo | $54,972 | 5 yr 4 mo |
| 5.5% | $1,842.26 | 19 yr 7 mo | $62,856 | 5 yr 6 mo |
| 6.0% | $1,932.90 | 19 yr 5 mo | $71,272 | 5 yr 8 mo |
| 6.5% | $2,025.62 | 19 yr 4 mo | $80,245 | 5 yr 9 mo |
| 7.0% | $2,120.34 | 19 yr 3 mo | $89,799 | 5 yr 9 mo |
All rows hold the $300,000 balance, 25-year remaining term, and $250 extra payment constant. The payoff time barely moves across the range — about five months — because a higher rate’s interest also eats a larger share of the same extra payment. The dollar saving is where the rate shows up: each half-point of rate is worth roughly $9,000 of interest saved by the same $250 a month. That asymmetry matters for the decision: on a low-rate loan, prepayment is more about shortening the term; on a high-rate loan, it is more about the interest it avoids.
Extra principal versus the other uses of the money
The numbers above are pure interest arithmetic, and the honest question is whether the money has a better job elsewhere. Prepaying earns a guaranteed return equal to the mortgage rate, which is hard to beat risk-free — but it is also locked into the house. The usual sequencing is: keep a funded emergency fund first, contribute enough to retirement accounts to capture any employer match via the 401(k) calculator, then decide between extra principal and other goals based on which rate is higher — and if a rate cut is on the table instead of prepayment, the mortgage refinance break-even calculator sizes that alternative. The calculator’s job is to put a dollar figure on the prepayment option so that comparison is made with the real numbers rather than a guess. Treat the resulting interest saving as the benchmark any alternative use of the same money has to beat.
Using the numbers well
Enter the current balance from a recent statement, the rate on the current loan, and the years actually remaining — not the original term. Then run the calculator at a few extra-payment amounts that are realistic for the household rather than aspirational, because the commitment is monthly and permanent until you stop it. And remember what the note’s two break-even style figures are showing: the payoff month is when the last payment lands, and the interest column is the cost of the whole journey. A plan that clears the loan years early is a plan that also spends tens of thousands less on interest, and the calculator shows both sides of that same decision.
Frequently asked questions
Does an extra principal payment always save interest?
Yes, and the arithmetic is simple: interest is charged on the outstanding balance each month, so every dollar of principal you pay early is a dollar that never accrues interest again for the rest of the loan. The higher the rate, the bigger the saving per dollar paid, and the longer the remaining term, the more months that dollar stays out of the interest base. The only "catch" is liquidity — the money is locked into the house until you sell or refinance — which is a cash-flow question, not an interest question.
Should I make extra mortgage payments or invest the money instead?
The decision is a comparison of rates, not feelings. Prepaying the mortgage earns a guaranteed, tax-free return equal to the mortgage rate, while investing earns whatever the market happens to deliver. Most planners suggest building an emergency fund first and funding tax-advantaged retirement accounts before aggressively prepaying a low-rate mortgage, and prepaying a high-rate one instead of holding cash in a savings account that earns less than the loan costs.
What should I enter for the remaining term?
Enter the number of years left on the loan, not the original term. If you took out a 30-year mortgage six years ago, the remaining term is about 24 years. The calculator builds the standard payment by amortizing the current balance over that remaining term at the current rate, which is the honest baseline for "keep paying as scheduled" — refinancing or not, that is what the remaining loan actually costs.
Do I have to pay extra every single month for this to work?
No — the calculator models a constant monthly extra payment, but the effect is proportional for any lump sum applied to principal, whenever it lands. A one-time $3,000 principal payment on the default example saves roughly the same interest as $250 a month for a year, because both remove the same amount from the balance; the monthly plan just removes it earlier, so it compounds its own saving slightly. The important thing is that the payment is applied to principal, not prepaid to next month.
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