Amortization Calculator - Schedule, Extra Payments & Payoff
Create a detailed monthly loan amortization schedule for your mortgage or auto loan. Easily calculate interest savings from extra principal payments.
Last updated: 18 October 2026
Amortization Calculator
This amortization calculator builds a month-by-month repayment schedule for any fixed-rate, fully amortizing loan: mortgage, auto, personal or student-style. Every row shows the payment, the interest charged, the principal repaid and the balance that remains, plus a yearly summary, extra-payment savings and a CSV download. It covers principal and interest only — no escrow, property tax, insurance, PMI or HOA — and the output is an estimate, not your lender's statement.
Method version 1.0 Rules last checked: 2026-10-18 Estimate with limitations Fixed rate, fully amortizing, principal and interest only. This is an estimate, not your lender's statement.
Amortization Schedule Calculator
Enter your loan details below. Results update as you type, and nothing you enter leaves your browser.
Results (estimate)
Principal and interest only.
With your extra payments
Escrow, property tax, homeowners insurance, PMI and HOA are not included. For an estimated total housing payment use the Mortgage Calculator with taxes, insurance and PMI.
Loan infographics
Text alternative: each bar is one loan year, split into interest (dark) and principal (light). The crossover payment, where principal first exceeds interest, is marked in the results above.
Text alternative: the curve starts at the loan amount and falls to zero at the payoff date. Milestones are marked when 25%, 50% and 75% of the principal has been repaid.
Data table alternative for the balance curve
| Milestone | Payment # | Date | Balance |
|---|---|---|---|
| Not calculated yet. | |||
Amortization Table Calculator: yearly summary and full schedule
The yearly summary lets you see equity build year by year without scrolling hundreds of rows; open the monthly schedule when you want every payment.
T1. Yearly amortization summary
Benefit: see equity build year by year without scrolling hundreds of rows.
| Year | Payments made | Interest paid | Principal paid | Ending balance | Share of loan repaid |
|---|---|---|---|---|---|
| Year 1 | 12 | $14,916.50 | $3,070.06 | $246,929.94 | 1.2% |
| Year 2 | 12 | $14,727.14 | $3,259.42 | $243,670.52 | 1.3% |
| Year 3 | 12 | $14,526.09 | $3,460.47 | $240,210.05 | 1.4% |
| Year 4 | 12 | $14,312.66 | $3,673.90 | $236,536.15 | 1.5% |
| Year 5 | 12 | $14,086.07 | $3,900.49 | $232,635.66 | 1.6% |
| Year 6 | 12 | $13,845.49 | $4,141.07 | $228,494.59 | 1.7% |
| Year 7 | 12 | $13,590.07 | $4,396.49 | $224,098.10 | 1.8% |
| Year 8 | 12 | $13,318.94 | $4,667.62 | $219,430.48 | 1.9% |
| Year 9 | 12 | $13,031.04 | $4,955.52 | $214,474.96 | 2.0% |
| Year 10 | 12 | $12,725.37 | $5,261.19 | $209,213.77 | 2.1% |
| Year 11 | 12 | $12,400.86 | $5,585.70 | $203,628.07 | 2.2% |
| Year 12 | 12 | $12,056.37 | $5,930.19 | $197,697.88 | 2.4% |
| Year 13 | 12 | $11,690.62 | $6,295.94 | $191,401.94 | 2.5% |
| Year 14 | 12 | $11,302.29 | $6,684.27 | $184,717.67 | 2.7% |
| Year 15 | 12 | $10,890.02 | $7,096.54 | $177,621.13 | 2.8% |
| Year 16 | 12 | $10,452.31 | $7,534.25 | $170,086.88 | 3.0% |
| Year 17 | 12 | $9,987.61 | $7,998.95 | $162,087.93 | 3.2% |
| Year 18 | 12 | $9,494.27 | $8,492.29 | $153,595.64 | 3.4% |
| Year 19 | 12 | $8,970.48 | $9,016.08 | $144,579.56 | 3.6% |
| Year 20 | 12 | $8,414.39 | $9,572.17 | $135,007.39 | 3.8% |
| Year 21 | 12 | $7,824.01 | $10,162.55 | $124,844.84 | 4.1% |
| Year 22 | 12 | $7,197.19 | $10,789.37 | $114,055.47 | 4.3% |
| Year 23 | 12 | $6,531.73 | $11,454.83 | $102,600.64 | 4.6% |
| Year 24 | 12 | $5,825.21 | $12,161.35 | $90,439.29 | 4.9% |
| Year 25 | 12 | $5,075.14 | $12,911.42 | $77,527.87 | 5.2% |
| Year 26 | 12 | $4,278.78 | $13,707.78 | $63,820.09 | 5.5% |
| Year 27 | 12 | $3,433.33 | $14,553.23 | $49,266.86 | 5.8% |
| Year 28 | 12 | $2,535.71 | $15,450.85 | $33,816.01 | 6.2% |
| Year 29 | 12 | $1,582.71 | $16,403.85 | $17,412.16 | 6.6% |
| Year 30 | 12 | $570.97 | $17,412.16 | $0.00 | 7.0% |
Monthly schedule (every payment: number, date, payment, extra, interest, principal, ending balance, cumulative interest)
The CSV download may be blocked by your browser settings; if it is, use Copy schedule instead. Nothing is uploaded.
| # | Date | Payment | Extra | Interest | Principal | Ending balance | Cumulative interest |
|---|---|---|---|---|---|---|---|
| Enter your loan details and select Calculate schedule. | |||||||
How to use this calculator for loan repayment
Field by field: what to type, what the tool does with it, and where the numbers come from.
- Loan amount
- The principal you are borrowing, in dollars. It is the balance the schedule starts from, so do not subtract a down payment here — enter the financed amount instead.
- Annual interest rate
- The nominal annual rate quoted by your lender, not the APR. The periodic rate used each month is this annual rate divided by 12. If you only know the APR, ask your lender for the note rate before treating any figure as exact.
- Term in years plus months
- How long the loan runs. Enter years and extra months separately; 10 years and 0 months gives 120 payments, 5 years and 6 months gives 66. Entering the term in the wrong unit is the most common input mistake, so check the payment count in the results.
- First payment date
- The due date of payment 1. Every later row is one period after the previous one, using date-only arithmetic, so leap years and month-end dates (the 29th, 30th or 31st) are handled without time-zone drift.
- Payment frequency
- Monthly is the default and the standard for mortgages and most personal loans. The biweekly-equivalent option is an approximation: it models one extra monthly payment a year spread as the payment divided by 12 each month. Lenders run true biweekly programs on their own schedule, so treat this variant as an estimate only.
- Extra payments
- A recurring monthly amount with the payment number it starts at, a yearly amount with the month it lands in, and up to five dated one-time payments. Each extra reduces principal after the period's interest, which is how a calculator for interest on a loan shows the effect of prepaying.
- Reading the results
- The scheduled payment is the fixed amount due each period before extras. The total-interest line is what the loan costs in interest over its whole life, and it is the number to watch when you use this as a loan calculator for monthly payment: compare offers by total interest and by payoff date, not by payment alone. The crossover marker tells you the first payment where principal finally exceeds interest.
- Copy, print and CSV
- Use Copy results for a text summary, Print view for a page carrying your inputs, the assumptions, the rounding policy and the method version, and Download CSV for the full monthly rows. Nothing is uploaded and no personal identifier is stored.
What is an amortization schedule?
An amortization schedule is the ordered list of every payment on a loan, showing how each one splits between interest and principal and what balance is left afterwards. The same list is often called an amortization table.
How to read each column
| Column | What it means | How it is computed |
|---|---|---|
| # | The payment number, counted from the first payment. | Sequential, 1 to the final payment. |
| Date | When the payment is due. | First payment date advanced one period per row. |
| Payment | The scheduled amount due that period. | The annuity payment, with the final payment adjusted to clear the balance. |
| Extra | Any additional principal you add that period. | Recurring, yearly or one-time extra you entered. |
| Interest | The cost of borrowing for the period. | Opening balance multiplied by the periodic rate. |
| Principal | How much of the payment reduces what you owe. | Payment minus interest, plus any extra. |
| Ending balance | What is still owed after the payment. | Opening balance minus principal repaid. |
| Cumulative interest | Interest paid to date. | Running total of the interest column. |
Why early payments are mostly interest
Interest each period is charged on the full balance still owed. At the start the balance is at its highest, so the first payment is largely interest and only the remainder reduces the principal. Because the balance barely moves, the next period's interest is almost as large. The split shifts slowly at first, then faster: the crossover payment is the first one where principal finally exceeds interest, and the results panel reports it with its date rather than assuming a round number of years.
What a schedule leaves out
✓ Included in this schedule
- Principal and interest on a fixed rate
- Your recurring, yearly and one-time extra payments
- Payoff date, total interest and crossover payment
- Yearly summary and monthly rows, CSV and print
✗ Not included
- Escrow, property tax, homeowners insurance, PMI, HOA
- Fees, late charges, points and origination costs
- Adjustable rates, interest-only periods, negative amortization
- Truth in Lending APR disclosure figures
Calculating loan payments: the formula
P‚mt = P × r × (1 + r)n(1 + r)n − 1
The monthly payment formula for a fixed-rate, fully amortizing loan, rounded to the cent.
Step 1: calculate monthly payment
The periodic rate r is the annual nominal rate divided by 12, and n is the number of payments. With the example inputs — a $250,000 loan at 6.00% for 30 years — r = 0.06 ÷ 12 = 0.005 and n = 360, so the payment rounds to $1,498.88. The panel under "Your numbers substituted" replaces those with whatever you entered.
How to calculate a loan payment: the three steps after the payment
- Interest for the period. Opening balance × periodic rate = the interest charge for that period. It is charged first, on the whole balance still owed.
- Principal for the period. Scheduled payment − interest = the principal repaid. Any extra payment you entered is added to principal right after this, on the payment date.
- New balance. Opening balance − principal repaid = the balance carried into the next period. The schedule stops when the balance reaches exactly $0.00.
Rounding policy and final-payment rule
Policy (method version 1.0). Exact decimal arithmetic in cents internally. The scheduled payment is rounded half-up to the cent. Each period's interest is rounded to the cent. Extra payments are applied to principal after the period's interest on the payment date. The final payment absorbs the rounding residue and is adjusted to clear the exact remaining balance, so the last balance is always $0.00. First-period odd-days interest is not modeled. This policy is why total interest can differ by a few dollars from the naive figure of 360 × the rounded payment minus the amount borrowed.
Method & sources
- Formula: annuity payment formula shown above; interest per period on the opening balance.
- Variables: P = amount borrowed, r = annual nominal rate ÷ 12, n = number of payments.
- Rounding: payment rounded to the cent; each period's interest rounded to the cent; final payment clears the exact remaining balance.
- Method version: 1.0 · Last checked: 2026-10-18.
- Verification status: estimate with limitations. Every regulated or lender-specific convention is an editable input or a disclosed assumption; nothing here is presented as an official lender figure.
- Reference starting points for readers: Consumer Financial Protection Bureau consumer tools, https://www.consumerfinance.gov/consumer-tools/; Regulation Z (12 CFR Part 1026) on the eCFR, https://www.ecfr.gov/.
- Scope: fixed rate, fully amortizing, principal and interest only. Adjustable-rate, interest-only, negative-amortization and balloon loans are out of scope.
Your numbers substituted into the formula
Enter your loan details and select Calculate schedule to see your own values substituted.
The first three schedule rows worked by hand
Benefit: check the engine against arithmetic you can follow on paper.
| Payment | Opening balance | × rate | = Interest | Payment | − interest = Principal | New balance |
|---|---|---|---|---|---|---|
| Not calculated yet. | ||||||
Text alternative: for each of the first three payments, opening balance times the periodic rate gives the interest; payment minus interest gives the principal; opening balance minus principal gives the new balance.
Mortgage amortization calculator: using the schedule for a home loan
On a home loan the same arithmetic applies, but the schedule you see here is principal and interest only, and that distinction matters every month.
A mortgage amortization calculator shows how each monthly payment pays down the balance of the note. Your actual housing payment is usually larger: the servicer collects property tax and homeowners insurance in an escrow account, mortgage insurance (PMI) applies on many loans with less than 20% down, and HOA dues may be collected as well. Those items are added on top of principal and interest, and they vary by state and county, so they are not modeled here.
The right tool for the full picture is the Mortgage Calculator with taxes, insurance and PMI, which estimates the total monthly housing payment. Use this page for the loan itself: the split between interest and principal, the crossover payment, the effect of extra principal, and the payoff date. For a home loan, a home loan amortization calculator view like the one above makes it clear how much equity builds in a given year, which is the figure you need when comparing a 15-year and a 30-year note.
Scope reminder: escrow items, PMI, HOA, points, fees and rate changes are outside this tool. If your loan has an adjustable rate, an interest-only period or a balloon payment, this schedule does not describe it.
Comparison tables: term, rate and extra payments
T2. Loan term comparison
Benefit: compare terms by total cost as well as by payment. This loan terms calculator recalculates every row from your amount; edit any rate cell because lenders price different terms differently.
| Term | Rate used (%) | Monthly payment | Total interest | Total paid | Interest saved vs longest | Extra monthly cost vs longest | Payoff date |
|---|---|---|---|---|---|---|---|
| 10 years | $2,775.51 | $83,061.61 | $333,061.61 | $327,200.76 | $1,399.98 | Oct 1, 2036 | |
| 15 years | $2,109.64 | $129,735.85 | $379,735.85 | $280,526.52 | $734.11 | Oct 1, 2041 | |
| 20 years | $1,791.08 | $179,858.16 | $429,858.16 | $230,404.21 | $415.55 | Oct 1, 2046 | |
| 25 years | $1,610.75 | $233,227.39 | $483,227.39 | $177,034.98 | $235.22 | Oct 1, 2051 | |
| 30 years | $1,498.88 | $289,593.37 | $539,593.37 | $120,669.00 | $123.35 | Oct 1, 2056 | |
| 40 years | $1,375.53 | $410,262.37 | $660,262.37 | — | — | Oct 1, 2066 |
The rate in each row defaults to your main rate. Equal rates across terms are for illustration only: in the market, a 15-year note is usually priced below a 30-year note.
T3. Rate sensitivity
Benefit: see what a rate change does to the payment and to total interest before you lock an offer.
| Rate (%) | Monthly payment | Change per month | Total interest | Change in total interest |
|---|---|---|---|---|
| 5.000 | $1,342.05 | -$156.83 | $233,141.28 | -$56,452.09 |
| 5.500 | $1,419.47 | -$79.41 | $261,011.50 | -$28,581.87 |
| 5.750 | $1,458.93 | -$39.95 | $275,216.75 | -$14,376.62 |
| 6.000 (your rate) | $1,498.88 | $0.00 | $289,593.37 | $0.00 |
| 6.250 | $1,539.29 | $40.41 | $304,147.71 | $14,554.34 |
| 6.500 | $1,580.17 | $81.29 | $318,861.58 | $29,268.21 |
| 7.000 | $1,663.26 | $164.38 | $348,769.07 | $59,175.70 |
T4. Extra payment scenarios
Benefit: pick an extra amount you can actually afford and see the months and the interest it buys back.
| Extra per month | Payoff date | Payments made | Months saved | Interest saved | Total paid |
|---|---|---|---|---|---|
| $0.00 | Oct 1, 2056 | 360 | 0 | $0.00 | $539,593.37 |
| $50.00 | Apr 1, 2054 | 330 | 30 | $28,662.22 | $510,931.15 |
| $100.00 | Apr 1, 2052 | 306 | 54 | $51,571.63 | $488,021.74 |
| $200.00 | Jan 1, 2049 | 267 | 93 | $86,231.98 | $453,361.39 |
| $500.00 | Mar 1, 2043 | 197 | 163 | $146,126.82 | $393,466.55 |
Text alternative: two balance curves, the baseline plan and your plan with extras, annotated with months saved and interest saved. If no extra payment is entered the panel shows an empty state.
Data table alternative for the extra-payment comparison
| Scenario | Payments | Payoff date | Total interest |
|---|
Schedule versus your lender's statement
Benefit: know in advance which differences are expected, so a mismatch with your statement does not look like an error.
| Item | What this calculator assumes | What a lender may do | How it can change your numbers |
|---|---|---|---|
| Escrow items | Taxes, insurance, PMI and HOA are excluded; principal and interest only. | Adds an escrow portion to the monthly housing payment. | Your actual payment is higher, but the loan balance follows the same amortization. |
| Interest accrual | Monthly: one twelfth of the annual rate on the opening balance. | May accrue daily on a 365-day or 360-day basis between payment dates. | Daily accrual can move interest by a few dollars a period and shift the payoff slightly. |
| Rounding | Payment and each period's interest rounded to the cent; final payment clears the balance. | May round at a different step or carry fractions beyond the cent. | Small differences accumulate; the total can differ by a few dollars over a long term. |
| Payment posting date | Payments post on the due date shown in the schedule. | Posts on the date received; late or partial posting can change the order of application. | A shifted date changes that period's interest slightly. |
| Extra-payment application | Extra principal applies on the payment date, immediately after the period's interest. | May hold extras until the next due date, or apply them only with instructions on file. | Later application reduces the savings shown in the results. |
| Rate changes | The rate is fixed for the whole term. | An adjustable-rate note reprices on its schedule. | The whole payment and interest pattern change after adjustment; this tool does not model it. |
| Fees and late charges | None are charged. | May add late fees, NSF fees or servicing charges. | Charges are added to the balance or collected separately, which this estimate cannot predict. |
Every cell describes a convention, not a claim about any particular servicer. Ask your lender which day-count, rounding and posting rules it uses before treating a schedule as official. https://www.consumerfinance.gov/; Regulation Z at the eCFR, https://www.ecfr.gov/.)
Worked examples
All three examples are hypothetical and labeled hypothetical. They use exact decimal arithmetic with the rounding policy above.
Example 1 (hypothetical): $250,000 at 6.00% for 30 years
The scheduled payment is $1,498.88. Payment 1 charges $1,250.00 of interest (250,000 × 0.06 ÷ 12), leaving $248.88 of principal and an ending balance of $249,751.12. With payment 360 adjusted to clear the balance, the schedule has 360 payments, the last payment is $1,495.45 and total interest is $289,593.37. Year 1 totals: interest $14,916.50, principal $3,070.06, ending balance $246,929.94. The naive figure of 360 × 1,498.88 − 250,000 = $289,596.80 differs by $3.43 because of rounding; the policy above explains why. Checkpoints: balance after payment 60 = $232,635.66 and after payment 180 = $177,621.13 (closed-form with the rounded payment gives $232,635.63 and $177,621.04, within a $0.25 tolerance). The crossover is payment 223: interest $745.78, principal $753.10.
Example 2 (hypothetical): the same loan with extra payments
Adding $100 per month from payment 1 ends the loan after 306 payments with total interest of $238,021.74 — 54 months saved and $51,571.63 of interest saved against example 1. A one-time $10,000 added to payment 12 instead ends the loan after 326 payments with total interest of $247,511.47 — 34 months saved and $42,081.90 of interest saved. Both apply the extra to principal after that period's interest.
Example 3 (hypothetical): an auto-style loan and a term comparison
$30,000 at 7.50% for 60 months gives a payment of $601.14 and total interest of $6,068.30 under the same policy. Back on $250,000 at 6.00% (the same rate for every term is for illustration only): 15 years gives a payment of $2,109.64 and total interest of $129,735.85; 40 years gives a payment of $1,375.53. A longer term lowers the payment and raises total interest; Table T2 recalculates these rows live for your own amount.
Edge cases the engine handles
A 0% loan simply divides the amount by the number of payments ($12,000 over 12 months = $1,000.00). A 1-month term at 12% on $1,000 gives a payment of $1,010.00 with $10.00 of interest. Terms up to 50 years and amounts down to $1 are accepted. An extra payment larger than the remaining balance shrinks the final payment so the balance ends at exactly $0.00. A one-time payment dated before the first payment is rejected. First payment on the 29th, 30th or 31st, including in a leap year, keeps its day where the month allows it. Rates with three decimals are accepted. Empty, negative or non-numeric inputs return a clear English message instead of a broken number.
Common mistakes and how to correct them
- Mixing up the interest rate with the APR. The APR includes points, fees and certain closing costs, so using it as the note rate overstates the payment. Correction: enter the contract interest rate from your note; compare offers by APR separately.
- Forgetting that escrow is not in the schedule. This tool is principal and interest only. Correction: add tax and insurance estimates with the Mortgage Calculator when you budget the real housing payment.
- Assuming extra payments reach principal automatically. Some servicers apply extras differently unless instructed. Correction: confirm in writing that extra amounts are applied to principal and check the next statement.
- Entering the term in the wrong unit. 30 typed into the months field instead of the years field produces one wildly wrong schedule. Correction: check the payment count in the results against the number you expect (360 for a 30-year monthly loan).
- Treating an estimate as the lender's official schedule. Day-count and posting rules differ. Correction: ask for the servicer's disclosed accrual and rounding method before relying on any figure.
- Ignoring rounding differences. The naive total differs from the exact total by a few dollars. Correction: read the rounding policy in the method panel and compare totals with the same policy.
- Comparing terms by payment alone. A lower payment can cost far more in total interest. Correction: compare rows in Table T2 on total interest and payoff date as well as payment.
- Assuming the schedule applies to any loan. Adjustable-rate, interest-only and negative-amortization loans follow different rules. Correction: confirm your loan is fixed-rate and fully amortizing, or use the lender's own disclosure.
- Typing a comma or currency symbol the field rejects. Validation may report an invalid number. Correction: enter plain digits such as 250000; the display formats dollars for you.
- Ignoring the biweekly approximation. The biweekly-equivalent option here spreads one extra payment a year rather than matching a servicer's program. Correction: treat that variant as an estimate and confirm the actual schedule with your lender.
Scope: supported and unsupported loan types
✓ Supported now
- Fixed-rate, fully amortizing loans: mortgage, auto, personal, student-style
- Monthly payments, plus a clearly labeled biweekly-equivalent approximation
- Terms from one month up to 50 years; rates from 0% upward
- Recurring monthly, yearly and up to five one-time extra payments
- Timezone-safe date-only scheduling with leap years and month-end starts
✗ Not supported
- Adjustable-rate, interest-only, negative-amortization and balloon loans
- Escrow, taxes, insurance, PMI, HOA, fees and points
- Truth in Lending APR disclosure figures
- Tax treatment of interest; speak to a tax professional about deductions
- Variable or promotional rates, and precomputed simple-interest dealer loans
Result status: estimate with limitations. Nothing here is an official lender disclosure, and no rule was verified against an external source.
Frequently asked questions
What is an amortization schedule and how do I read it?
An amortization schedule lists every payment of a fixed-rate loan in date order. Each row shows the payment number, the payment date, the full payment, how much of it pays interest on the remaining balance, how much reduces the principal, and the balance left afterwards. Read a row from left to right: interest is charged first on the opening balance, whatever remains of the payment reduces the principal, and the new balance is the old balance minus that principal.
How is a loan payment calculated?
The standard loan payment formula for a fixed-rate fully amortizing loan is payment = P times r times (1+r) to the power of n, divided by ((1+r) to the power of n minus 1), where P is the amount borrowed, r is the periodic interest rate (annual nominal rate divided by 12 for monthly payments) and n is the number of payments. This page substitutes your own numbers into that formula in the method section and works the first three schedule rows by hand.
Why is so much of my early payment interest?
Interest for a period is charged on the whole balance still owed, and at the start of the loan the balance is at its largest, so the first payments are mostly interest. Only the remainder reduces the principal, which lowers the balance a little for the next period. As the balance falls the interest portion shrinks and the principal portion grows until, at some point, principal exceeds interest. The Consumer Financial Protection Bureau explains in its mortgage payoff materials that early payments go largely to interest because the balance is highest then.
How do extra payments change the schedule?
An extra payment reduces the principal by more than the schedule planned, so the balance falls faster and every later interest charge is computed on a smaller balance. The loan ends earlier and you pay less total interest. This tool applies a recurring monthly extra, a yearly extra and up to five one-time payments to principal after the period's interest, then reports the new payoff date, months saved and interest saved against the baseline. Ask your servicer how it posts extra principal so the real result matches.
How long will it take to pay off my loan?
With no extra payments the payoff date is simply the first payment date moved forward by the number of payments in the term, so a 30-year monthly loan is paid off in 360 payments. Extra payments shorten that: enter a recurring or one-time extra above and the results show the number of payments and the payoff date with extras, plus months saved. The figure is an estimate because lender posting dates and rounding can move it by a payment.
Does this include escrow, taxes, insurance or PMI?
No. This calculator covers principal and interest only. Property tax, homeowners insurance, mortgage insurance (PMI) and HOA dues are usually collected in an escrow account and added to your monthly housing payment, but they are not part of the amortization of the loan balance. Lenders price those items differently by state, county and property, so they are not modeled here. Use the Mortgage Calculator page for an estimated total housing payment including taxes, insurance and PMI.
Why might my lender's schedule differ from this one?
Lenders use conventions this estimate does not model: some accrue interest daily on a 365-day or 360-day basis instead of charging one twelfth of the annual rate each month, some round differently, some post payments on the received date rather than the due date, and some apply extra payments only after the next regular due date. Adjustable-rate loans, interest-only periods and negative amortization also change the pattern. Ask your servicer for its disclosed day-count and rounding method before treating any schedule as official.
Is an amortization table the same as an amortization schedule?
Yes, the two names describe the same thing: the ordered list of payments showing interest, principal and remaining balance. Some lenders and websites call it an amortization table because the rows are presented as a table, while amortization schedule emphasizes that the rows are ordered by date. On this page both terms refer to the same monthly schedule and the same yearly summary.
Can I use this for auto, personal or student loans?
Yes for fixed-rate, fully amortizing loans: enter the amount, the annual rate, the term in months and the first payment date, and choose the auto, personal or student preset to suggest a typical term. Note that many auto loans are simple-interest loans where interest accrues daily on the outstanding balance between payments, and some student loans have variable rates or interest-only or deferment periods that this tool does not model. Use it as an estimate of the pattern, not as the lender's official disclosure.
What is negative amortization and does this tool model it?
Negative amortization happens when the scheduled payment does not cover the interest due, so the unpaid interest is added to the balance and the loan grows instead of shrinking. It appears in some graduated or payment-option loans and in certain student loan plans. This tool does not model it: the payment always covers at least the period's interest for any positive rate, and the balance falls every period until it reaches exactly zero.
Is a mortgage amortization calculator the same as a mortgage payment calculator?
They overlap but are not identical. A mortgage amortization calculator, like this one, produces the full repayment schedule and shows how each payment splits between principal and interest, covering principal and interest only. A mortgage payment calculator estimates the total monthly housing payment by adding property tax, homeowners insurance, PMI and HOA to principal and interest. For the full housing picture use the Mortgage Calculator page linked in the home-loan section below.
How does the loan term change total interest?
A longer term lowers the monthly payment but raises total interest, because the balance stays high for more periods and interest is charged on it each time. A shorter term raises the payment and cuts total interest sharply. Table T2, the loan term comparison, recalculates payment, total interest, total paid and payoff date for 10, 15, 20, 25, 30 and (optionally) 40 years at your amount so you can compare terms by cost as well as by payment rather than by payment alone.
What happens to the schedule if I make a lump-sum payment?
A lump sum applied to principal reduces the balance immediately, so the next period's interest is computed on a smaller amount. The payment itself usually stays the same, which means the loan is paid off in fewer payments and with less total interest; some servicers instead recast the payment. This tool models the first behavior: enter up to five one-time payments with their dates and it reports the shortened schedule, months saved and interest saved.
Can I print or download my schedule?
Yes. The schedule section has a CSV download of the monthly rows, a copy-to-clipboard button that works when downloads are blocked, and a print view that lays out the inputs, the assumptions, the rounding policy and the method version on the page before your browser's print dialog. The print view contains no personal identifiers because nothing you type is sent anywhere; every calculation runs in your browser.
How accurate is this calculator and what rounding does it use?
All arithmetic is done in exact cents. The scheduled payment is rounded to the cent, each period's interest is rounded to the cent, extra payments are applied to principal after that period's interest, and the final payment absorbs the rounding residue so the balance ends at exactly zero. The method panel states this policy and the method version. It is an estimate: a lender using daily accrual, a different rounding rule or a different posting date can produce slightly different figures, so treat the output as an estimate rather than an official statement.
Glossary (T5)
Benefit: plain definitions of the terms used in the schedule and in your loan documents.
| Term | Definition |
|---|---|
| Amortization | Paying off a loan in equal periodic installments that cover interest first and reduce the principal with the remainder, until the balance reaches zero. |
| Amortization schedule | The ordered, payment-by-payment list of interest, principal and remaining balance; also called an amortization table. |
| Principal | The amount borrowed, and the portion of a payment that reduces what is still owed. |
| Interest | The cost of borrowing for a period, charged on the balance still owed. |
| Periodic rate | The interest rate applied to one period: the annual nominal rate divided by 12 for monthly payments. |
| Term | The length of the loan, expressed in years and months or in a number of payments. |
| Scheduled payment | The fixed amount due each period before any extra payment you add. |
| Balance | The amount still owed after a payment; also called the remaining or ending balance. |
| Escrow | An account the servicer uses to hold property tax and insurance money collected with the payment; not part of principal and interest and not modeled here. |
| Negative amortization | When a payment does not cover the interest due and the unpaid interest is added to the balance, making the loan grow; not modeled here. |
| Prepayment | Paying principal ahead of schedule, through extra recurring amounts or a lump sum. |
| Final payment | The last payment, adjusted so the balance ends at exactly zero after rounding. |
| Rounding | The rule for reducing cents to the displayable amount; here the payment and each period's interest are rounded to the cent and the final payment absorbs the residue. |
Official references
The items below are the official starting points a reader can consult.
- Consumer Financial Protection Bureau — consumer tools: https://www.consumerfinance.gov/consumer-tools/ (starting point).
- Consumer Financial Protection Bureau — main site: https://www.consumerfinance.gov/ (starting point).
- Regulation Z, Truth in Lending, 12 CFR Part 1026, via the Electronic Code of Federal Regulations: https://www.ecfr.gov/ (starting point).
- United States Code: https://uscode.house.gov/ (starting point).
Last checked: not verified. Any figure a lender discloses in its own schedule takes precedence over this estimate.
Limitations, assumptions and exclusions
- Assumption: fixed nominal rate, equal payments, no fees, no prepayment penalty modeled, no odd-days interest for the first period.
- Assumption: monthly periodic rate = annual rate ÷ 12; 30/360-style monthly basis; date-only arithmetic.
- Exclusion: escrow, property tax, insurance, PMI, HOA, points, origination and late fees.
- Exclusion: adjustable rates, interest-only periods, negative amortization, balloon payments, precomputed simple-interest loans.
- Exclusion: APR disclosure calculations and any tax treatment of interest.
- Limitation: lender conventions for accrual, rounding and posting can shift figures; the output is an estimate, not a disclosure.
- Limitation: every lender-specific convention is disclosed as an assumption rather than cited as verified.
Changelog
- 1.0 — 2026-10-18: first release. Monthly and biweekly-equivalent schedules, extra-payment simulator, four comparison tables, four infographics, CSV, copy and print.
Corrections and editorial contact
If you spot an arithmetic or wording error on this page, use the correction channel on the page or site footer to report it; corrections are logged in the changelog above with the date they were applied.
Summary
An amortization schedule makes the split between interest and principal visible for every payment of a fixed-rate loan. Enter your amount, rate, term and first payment date above to generate the schedule, see the crossover payment, compare terms and rates in Tables T2 and T3, and test extra payments in Table T4. The page is principal and interest only and returns an estimate with the rounding policy stated.
When you want the full housing payment, open the Mortgage Calculator with taxes, insurance and PMI. To see how quickly a balance clears under different extra amounts, try the Credit Card Payoff Calculator, or print the schedule for your files. No account, no lead form, nothing stored.
Amortization schedule — printed summary
Rounding policy: payment and each period's interest rounded to the cent; final payment clears the exact remaining balance. Method version 1.0. Estimate, not a lender's statement. Principal and interest only; escrow, taxes, insurance and PMI excluded.