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Amortization schedule (summary)
First 3 months
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Last 3 months
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Enter the loan amount, annual interest rate (APR), and term (months or years).
Optionally add an extra monthly payment to model faster payoff.
Read the monthly payment, total interest, and total paid as you type โ results update live.
Use 'Add scenario' to compare up to three loans side by side.
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Applies the banker's formula M = P ยท r(1+r)โฟ / ((1+r)โฟโ1) with penny-level rounding on each row.
See exactly how much interest an extra $50, $200, or $500 per month saves โ and how many months you shave off the term.
Compare up to three loan scenarios side by side to spot which offer has the lowest total cost.
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Inspect the first and last three months to verify payment composition and final balance clearance.
Every calculation runs in your browser. Loan amount, rate, and term never reach a server โ no logs, no tracking, no cookies.
Results match Bankrate and NerdWallet within a cent for reference loans, using the same amortization formula regulators expect.
Most calculators hide what really saves money. Ours shows interest savings and months shaved off the term instantly.
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Any fixed-rate amortizing loan โ mortgage, auto loan, personal loan, student loan โ uses the same core formula: M = P ยท r ยท (1+r)โฟ / ((1+r)โฟ โ 1), where P is the principal, r is the periodic (monthly) rate, and n is the total number of payments. The monthly rate is your annual percentage rate divided by 12. For a $25,000 auto loan at 6.5% APR over 60 months, r = 0.065 / 12 โ 0.00542, and the monthly payment works out to about $489.
On a typical 30-year mortgage at 7%, more than 80% of the first month's payment is interest โ only a small sliver reduces principal. This is because interest is charged on the outstanding balance, which is largest at the start. As the balance shrinks, the interest portion decreases and the principal portion grows, reaching close to 100% principal in the final months. This is exactly why extra early payments pay off disproportionately: a dollar of extra principal at month one avoids interest for all remaining months.
The advertised APR is the nominal annual rate; the effective annual rate is slightly higher because interest compounds monthly. For a 7% APR, the effective yield is (1 + 0.07/12)ยนยฒ โ 1 โ 7.23%. Regulators in most jurisdictions require lenders to disclose the APR so borrowers can compare offers on equal footing, but the actual cost depends on fees, compounding, and payment timing.
Any amount above the scheduled payment goes directly to principal, which reduces the base on which interest accrues. On a $200,000 30-year mortgage at 7%, adding just $200 per month to the payment shortens the term by roughly 6 years and saves over $90,000 in total interest. The earlier in the loan you add extra, the larger the compounding benefit.
When comparing two offers, look beyond the rate. A lower APR with high origination fees may cost more over the life of the loan than a slightly higher rate with no fees. Use the total-paid figure this calculator exposes alongside the monthly payment โ that's the real out-of-pocket amount. For meaningful comparisons, hold the term constant: a 15-year loan at 6% and a 30-year loan at 6% have very different totals even at the same rate.
Fixed-rate amortization math doesn't cover every borrowing product. Skip this calculator and use a dedicated tool when your loan has any of the following structures: balloon payments (a large principal lump due at term end), negative amortization (payments that can be less than the interest accrued, so the balance grows), interest-only periods (common in some business and HELOC products during the draw phase), or graduated payment schedules (where monthly payments change over the term). For these, a spreadsheet with a custom amortization table or an industry-specific calculator is required. Variable-rate mortgages can be approximated here by entering the current rate, but the result is a snapshot โ model the rate ceiling with a second scenario to see the worst-case monthly payment.
The amortization math is identical, but the economics around these products differ in ways that change how you should use the calculator. Auto loans are secured by the vehicle, which means lower rates than unsecured credit but also the risk of being underwater โ owing more than the car is worth โ for most of the early term. Use the calculator's schedule view to see exactly when your principal balance crosses below typical depreciation curves (for most new cars, around month 30 of a 60-month loan at current rates). Personal loans are unsecured; rates depend heavily on credit score, running from ~7% for prime borrowers to 30%+ for subprime. A 2-point difference in rate on a $20,000 five-year loan is over $1,100 in interest. Student loans have the longest typical terms (10-20 years), meaning small rate differences compound into very large totals. For federal loans, always weigh the monthly payment calculated here against income-driven repayment alternatives which cap payments at a percentage of discretionary income.
Some lenders and third-party services offer "biweekly payment plans" that frame themselves as interest-saving while actually charging a setup or enrollment fee. The math is simple: paying half the monthly amount every two weeks produces 26 half-payments per year, equivalent to 13 monthly payments. Over a 30-year mortgage this shortens the term by roughly 4โ5 years. But you don't need any third-party enrollment to do this โ just add โ โ of the monthly payment as extra principal each month, or make one additional full payment once a year. Both approaches produce the same result as a biweekly plan with zero fees. Any service charging more than $0 to "enable" biweekly payments is selling you something you can do for free.
Suppose you have a $250,000 mortgage balance on an original 30-year loan at 7.5% APR with 25 years remaining. A refinance opportunity appears at 6.0% with $4,500 in closing costs. The current monthly payment on the existing loan is approximately $1,749. Refinancing to a new 25-year loan at 6.0% drops the monthly payment to about $1,611 โ saving $138/month or $1,656/year. Break-even on the $4,500 closing costs: $4,500 รท $1,656 โ 2.7 years. If you plan to keep the home for at least 3 years, the refinance is worthwhile. If you may move sooner, it is not. This calculator, run twice โ once with old loan terms, once with new โ gives you the monthly payment difference; multiply by 12 and divide the closing costs to get the break-even point. Note that the comparison gets more nuanced if the new loan resets the term to 30 years: the lower monthly payment looks attractive but total interest over the full term can exceed what you would have paid on the original.
Borrowers often choose the smallest monthly payment without realizing how expensive that decision can become. Take a $20,000 loan at 7%. Over 3 years, the payment is roughly $618 and the total interest is about $2,260. Over 5 years, the payment falls to about $396, but interest rises to roughly $3,760. Stretch the same loan to 7 years and the payment drops again to around $302 while total interest climbs above $5,300. At 10 years, the monthly payment looks comfortable at about $232, yet the total interest paid exceeds $7,800. A loan that feels easier every month can therefore cost more than three times as much in interest.
This is why monthly affordability and total affordability are not the same thing. A longer tenor may be the right choice if cash flow is tight or if you need to preserve liquidity, but it should be chosen consciously, not because the smaller payment creates the illusion of a cheaper loan. The best use of a payment calculator is to compare both numbers at once: the budget impact today and the full cost over time.
The standard amortization formula: M = P ยท r ยท (1+r)โฟ / ((1+r)โฟ โ 1). The monthly rate r is the APR divided by 12, and n is the total number of monthly payments.
Results match Bankrate and NerdWallet within a cent for typical inputs. Rounding is applied per period at the cent, following standard banking practice.
Yes โ any fixed-rate loan with regular monthly payments uses the same formula. For variable-rate products, results reflect a snapshot at the entered rate.
Both. Extra payments go directly to principal, which reduces future interest and shortens the payoff by several months (or years, for long loans).
No. All calculations run in your browser via JavaScript. No server receives the amount, rate, or term โ you can verify this in the browser's network inspector.
It copies a URL that encodes your current inputs. Opening the link loads the same scenario. The URL never touches a server โ it's just query parameters.
Lenders often include escrow for property taxes and insurance, fees, or guarantor premiums. This calculator shows the pure principal + interest payment.
Not directly. Use an equivalent shorter term and handle the remaining balance separately, or try the TIN/TAE calculator for complex cost structures.
Add origination fees to the principal for a rough comparison, or use the TIN/TAE calculator which models opening fees, insurance, and recurring costs explicitly.
600 months (50 years). Most consumer loans fall well below this; the limit just prevents accidental inputs.
The core amortization math is the same for both: principal, rate, term, and payment frequency determine the schedule. The main difference is in the surrounding cost structure. Mortgages often include escrow, insurance, taxes, or closing costs, while personal loans may include origination fees or shorter terms.
It does not model balloon structures directly because those loans break the standard fully amortizing payment formula. If your loan has a large lump sum due at the end, use this calculator only as a rough approximation for the amortizing portion and model the final balloon separately.
Yes. Any fixed-rate amortizing loan with regular payments can be modeled here, including auto loans, student loans, personal loans, and many installment products. Just remember that some student-loan programs or dealer offers may include grace periods or deferred-interest clauses that sit outside a basic amortization schedule.
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