Loan Payment Calculator
Enter your loan amount, interest rate, and term to estimate your monthly payment and total interest over the life of the loan.
Inputs
The total amount you plan to borrow, before interest.
The nominal annual interest rate for the loan.
The number of years over which you'll repay the loan.
Result
- Monthly Payment
- 1,419.47
- Total Amount Paid
- 511,010.10
- Total Interest
- 261,010.10
- Loan Term
- 360months
250,000 × 0.004583 / (1 − (1 + 0.004583)^−360) = 1,419.47
Year-by-year breakdown
Aggregated by year. Figures are rounded, so yearly rows may differ slightly from the totals above.
| Year | Paid | Principal | Interest | Balance |
|---|---|---|---|---|
| 1 | 17,034 | 3,368 | 13,666 | 246,632 |
| 2 | 17,034 | 3,558 | 13,476 | 243,075 |
| 3 | 17,034 | 3,758 | 13,275 | 239,316 |
| 4 | 17,034 | 3,970 | 13,063 | 235,346 |
| 5 | 17,034 | 4,194 | 12,839 | 231,152 |
| 6 | 17,034 | 4,431 | 12,603 | 226,721 |
| 7 | 17,034 | 4,681 | 12,353 | 222,040 |
| 8 | 17,034 | 4,945 | 12,089 | 217,095 |
| 9 | 17,034 | 5,224 | 11,810 | 211,871 |
| 10 | 17,034 | 5,519 | 11,515 | 206,352 |
How it works
An amortizing loan is repaid through a series of equal periodic payments, typically monthly, that combine both principal and interest into a single fixed amount. This structure applies to mortgages, auto loans, personal loans, and most other installment loans. Even though the total payment stays the same each month, the mix between how much goes toward interest and how much goes toward paying down the principal balance shifts steadily over the life of the loan.
In the early months, interest makes up the largest share of each payment because interest is calculated on the outstanding balance, which is still close to the original loan amount. Take a $300,000, 30-year loan at a 5% annual rate as an example: the first monthly payment comes to about $1,610, and roughly $1,250 of that — about 78% — is pure interest, with only about $360 actually reducing the balance. As payments continue and the balance shrinks, less interest accrues each month, so a growing share of the fixed payment goes toward principal. By the final years of the loan, the vast majority of each payment reduces the balance rather than covering interest.
Paying extra toward the principal, even a small amount each month, shortens a loan far more than it might seem. On that same $300,000 loan at 5%, adding just $100 to every monthly payment — about 6% more than required — cuts the payoff time from 30 years to roughly 26 or 27 years and saves on the order of $40,000 in total interest, without changing the interest rate at all. The effect is larger the earlier extra payments start, because early payments are the ones sitting on the largest outstanding balance, where each extra dollar avoids the most future interest.
The loan term itself is one of the biggest levers on both the monthly payment and the total cost. Stretching the same $300,000 loan at 5% from 15 years to 30 years cuts the monthly payment from about $2,372 to about $1,610 — roughly 32% lower — which makes the loan far more affordable month to month. But the total interest paid more than doubles, from about $127,000 over 15 years to about $280,000 over 30 years, a difference exceeding $150,000. A shorter term costs more per month but dramatically less overall; a longer term eases monthly cash flow at a real long-run price.
Most fixed-rate installment loans use this equal-payment structure, sometimes called an amortizing or "equal principal and interest" schedule, but an alternative exists: equal-principal repayment, where the amount applied to principal stays fixed each month and the payment itself declines over time as the interest portion shrinks. On the same $300,000, 30-year, 5% loan, equal-principal repayment starts at about $2,083 a month — roughly 29% higher than the equal-payment plan's first payment — but ends around $837 by the final month, and the total interest comes to about $225,600, about 19% less than the equal-payment method's roughly $280,000. Equal-principal repayment suits borrowers who can handle a higher payment early on and want to minimize total interest; equal-payment repayment suits those who want a predictable, unchanging payment for budgeting.
In the United States, the 30-year fixed-rate mortgage is the most common home loan structure, though 15-year fixed terms and adjustable-rate mortgages (ARMs) are also widely used. This calculator assumes a fixed interest rate that stays constant for the entire term you enter, so for an ARM it only reflects the payment during the initial fixed-rate period, not what happens after the rate can adjust. The same amortization math applies equally to auto loans, personal loans, and other fixed-rate installment debt, regardless of what's being financed.
This calculator estimates only the principal-and-interest portion of a loan payment. It does not include property taxes, homeowners insurance, private mortgage insurance (PMI), HOA dues, loan origination fees, closing costs, or prepayment penalties — all of which can add meaningfully to your actual monthly cost or the total you pay over time. Property taxes and insurance alone are often bundled into a real mortgage payment through an escrow account and can add hundreds of dollars a month on top of the principal-and-interest figure shown here. The results here are an estimate for planning purposes, not a loan offer or financial advice; always confirm exact figures with your lender.
FormulaMonthly payment: M = P × r / (1 − (1 + r)⁻ⁿ), where P is the loan amount, r is the monthly rate (annual rate ÷ 12 ÷ 100), and n is the number of monthly payments; if r = 0, M = P / n.
Frequently asked questions
- What is an amortizing loan?
- It's a loan repaid with equal periodic payments that combine principal and interest. The split between the two changes every month, even though the total payment amount stays fixed. Almost all mortgages, auto loans, and personal installment loans use this structure.
- Why do I pay more interest at the start of the loan?
- Interest is calculated on your remaining balance, which is highest early on. As you pay down principal, the balance — and the interest charged on it — gets smaller each month. On a typical 30-year loan, the first payment can be more than three-quarters interest.
- Does a 1% difference in interest rate really matter?
- Yes. Over a long loan term, even a small rate difference compounds on a large balance for many years, which can add up to a substantial difference in total interest paid. It's one of the most important numbers to compare when shopping for a loan, alongside the monthly payment itself.
- How much does paying a little extra each month actually save?
- More than most people expect, because extra payments go straight to principal while the balance is still large. On a $300,000, 30-year loan at 5%, adding just $100 to every payment can shorten the loan by roughly 3 to 4 years and save on the order of $40,000 in total interest, with no change to the rate. Starting extra payments as early as possible maximizes the effect.
- What's the difference between equal-payment and equal-principal repayment?
- Equal-payment (amortizing) loans keep the total monthly payment constant while the interest-versus-principal split shifts over time. Equal-principal loans keep the amount applied to principal constant instead, so the total payment starts higher and gradually decreases — but total interest paid ends up lower. Equal-principal suits borrowers who can afford a bigger payment early on; equal-payment suits those who want a predictable, unchanging bill.
- Does this calculator include taxes, insurance, or fees?
- No. It calculates only the principal-and-interest payment. Real-world costs like property taxes, insurance, PMI, and closing fees are not included and can add significantly to your total cost — often several hundred dollars a month on a typical mortgage.
- What happens if I enter a 0% interest rate?
- With no interest, the calculator simply divides the loan amount evenly across the number of months, since there's no interest component to calculate. Every payment in that case is exactly equal and goes entirely toward principal.
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Last updated: 2026-08-11