Amortization Schedule Calculator — Principal vs Interest With Extra Payments
See the full payment breakdown for your loan year by year
Reviewed for accuracy June 21, 2026 by Gary S.
Monthly payment: $1,945.79
| Period | Payment | Principal | Interest | Balance |
|---|---|---|---|---|
| Year 1 | $23,349.53 | $3,197.24 | $20,152.29 | — |
| Year 2 | $23,349.53 | $3,419.86 | $19,929.67 | — |
| Year 3 | $23,349.53 | $3,657.98 | $19,691.55 | — |
| Year 4 | $23,349.53 | $3,912.68 | $19,436.85 | — |
| Year 5 | $23,349.53 | $4,185.11 | $19,164.42 | — |
| Year 6 | $23,349.53 | $4,476.51 | $18,873.02 | — |
| Year 7 | $23,349.53 | $4,788.20 | $18,561.33 | — |
| Year 8 | $23,349.53 | $5,121.59 | $18,227.94 | — |
| Year 9 | $23,349.53 | $5,478.20 | $17,871.33 | — |
| Year 10 | $23,349.53 | $5,859.63 | $17,489.90 | — |
| Year 11 | $23,349.53 | $6,267.63 | $17,081.90 | — |
| Year 12 | $23,349.53 | $6,704.03 | $16,645.50 | — |
| Year 13 | $23,349.53 | $7,170.82 | $16,178.71 | — |
| Year 14 | $23,349.53 | $7,670.11 | $15,679.43 | — |
| Year 15 | $23,349.53 | $8,204.16 | $15,145.37 | — |
| Year 16 | $23,349.53 | $8,775.40 | $14,574.13 | — |
| Year 17 | $23,349.53 | $9,386.41 | $13,963.12 | — |
| Year 18 | $23,349.53 | $10,039.97 | $13,309.56 | — |
| Year 19 | $23,349.53 | $10,739.03 | $12,610.50 | — |
| Year 20 | $23,349.53 | $11,486.77 | $11,862.76 | — |
| Year 21 | $23,349.53 | $12,286.57 | $11,062.96 | — |
| Year 22 | $23,349.53 | $13,142.06 | $10,207.48 | — |
| Year 23 | $23,349.53 | $14,057.11 | $9,292.42 | — |
| Year 24 | $23,349.53 | $15,035.88 | $8,313.65 | — |
| Year 25 | $23,349.53 | $16,082.79 | $7,266.74 | — |
| Year 26 | $23,349.53 | $17,202.61 | $6,146.93 | — |
| Year 27 | $23,349.53 | $18,400.39 | $4,949.14 | — |
| Year 28 | $23,349.53 | $19,681.57 | $3,667.96 | — |
| Year 29 | $23,349.53 | $21,051.96 | $2,297.58 | — |
| Year 30 | $23,349.53 | $22,517.76 | $831.77 | — |
Total interest ($400,485.94) exceeds the loan — paying 133% extra
Over 30 years at 6.75%, you'll pay $400,485.94 in interest on a $300,000.00 loan — more than you borrowed. The combination of long term and rate compounds to double the effective cost.
- ›Year 1: ~87% of payments go to interest — only ~13% reduces principal
- ›Extra $200/month cuts payoff by 84 months and saves $108,247 in interest
⚡ Every extra dollar paid toward principal eliminates all future interest on that balance — a guaranteed 6.75% return
Model extra payments with the Mortgage Payoff Accelerator →Share on r/personalfinance, Twitter/X, or LinkedIn 📊
How to use Amortization Schedule
Free amortization schedule calculator. See exactly how much of each payment goes to principal vs interest over the full life of your loan.
An amortization schedule shows exactly how every payment on a fixed-rate loan splits between principal and interest, from the first payment to the last. This split is not constant — early payments are overwhelmingly interest, while later payments are overwhelmingly principal, even though the total payment amount stays the same every month. Understanding this front-loaded pattern explains why paying off a mortgage early in the first few years saves dramatically more interest than making the same extra payment later in the loan term.
How to use this Amortization Schedule
- 1Enter your loan amount, annual interest rate, and term in years.
- 2Toggle between a yearly summary view (totals for each year of the loan) or a monthly view (every individual payment).
- 3Review the principal and interest columns to see how the split shifts over the life of the loan.
- 4Use the copy button to export the full schedule for your own records or spreadsheet analysis.
- 5Compare an early year to a late year side by side to see the principal/interest shift concretely, rather than just conceptually.
Amortization schedule formula explained
Each payment in an amortization schedule is calculated the same way: interest for that period is the remaining balance multiplied by the monthly interest rate, and the rest of the fixed payment goes to principal. Because the balance shrinks every month, the interest portion shrinks too — which means the principal portion grows, even though the total payment never changes. This is why the principal/interest split visibly shifts over the life of the loan despite a constant monthly payment.
| Variable | Meaning |
|---|---|
| Remaining Balance | The loan balance still owed at the start of that period |
| Monthly Rate | Annual interest rate ÷ 12 |
| Fixed Payment | The constant monthly payment amount, calculated from the standard loan payment formula |
Amortization example: $300,000 loan at 6.5% over 30 years
- 01Monthly payment: $1,896.20 (constant for all 360 payments).
- 02Year 1 totals: $22,754.45 paid — only $3,353.18 (15%) goes to principal, $19,401.27 (85%) is interest.
- 03Year 15 totals: same $22,754.45 paid — now $8,309.94 (37%) goes to principal, $14,444.51 (63%) is interest.
- 04Year 30 (final year) totals: same $22,754.45 paid — now $21,973.15 (97%) goes to principal, just $781.30 (3%) is interest.
- 05Total interest paid over the full 30-year term: $382,633.47 — more than the original loan amount itself.
Result
Despite paying the same $1,896.20 every single month, only 15% of Year 1's payments build equity, while 97% of Year 30's payments do — which is exactly why extra payments made early in a loan save dramatically more interest than the same extra payment made near the end.
What determines how your payments split between principal and interest?
Why early payments are mostly interest
Interest is calculated on the remaining balance, which is largest at the very start of the loan. As the balance shrinks with each payment, less interest accrues, leaving more of the fixed payment available to reduce principal — this compounding shift is the defining feature of amortization.
Loan term length
A longer loan term spreads the same principal over more, smaller payments, but dramatically increases total interest paid — a $300,000 loan at 6.5% costs $382,633 in interest over 30 years but only roughly $156,000 over 15 years, despite the monthly payment being higher on the shorter term.
Interest rate
A higher rate increases the interest portion of every payment throughout the schedule, which slows principal reduction and increases total interest paid over the loan's life. Even a 1 percentage point rate difference compounds into tens of thousands of dollars over a 30-year mortgage.
Extra payments
Any payment beyond the required monthly amount goes entirely to principal, which reduces the balance that future interest is calculated on — compounding the benefit forward for every remaining payment. This is why extra payments made early in the schedule save far more total interest than the same extra payment made later.
Tips and things to know
- ✓If you want to pay off a loan faster and save interest, extra payments made in the early years of the schedule have a dramatically larger impact than the same extra payment made later — front-load extra payments whenever possible.
- ✓Use the monthly view to find the exact point where principal and interest portions cross over (the month where principal finally exceeds interest in each payment) for your specific loan.
- ✓Compare amortization schedules at different loan terms (e.g. 15-year vs 30-year) side by side — the monthly payment is meaningfully higher on a shorter term, but total interest paid is often less than half.
- ✓A biweekly payment schedule (26 half-payments per year instead of 12 full payments) effectively adds one extra full payment annually, which can meaningfully shorten a mortgage when applied consistently.
- ✓Refinancing resets the amortization schedule — a refinance partway through a loan term restarts the front-loaded interest pattern on the new balance, which is worth factoring into a refinance decision alongside the new rate.
Amortization Schedule — bottom line
An amortization schedule reveals something counterintuitive that trips up most borrowers: in the early years of a loan, the vast majority of each payment goes to interest, not principal. On a 30-year mortgage at 7%, more than 83% of the first payment is interest. You build equity slowly at first and accelerate toward the end. This is why extra payments made early in a loan have an outsized impact — each extra dollar of principal paid in year one eliminates 29 years' worth of interest on that dollar. The most important use of an amortization schedule is not to understand your current payment — it is to model extra payment scenarios. Look at the "remaining balance" column at year 5, 10, and 15. Now find the impact of paying $100, $200, or $500 extra per month. The principal reduction compounds because eliminating a row of the schedule also eliminates all the interest that would have been charged on that remaining balance. Common mistake one: making extra payments without specifying they should go to principal reduction. Extra payments default to "next month's payment" at many servicers, not to principal paydown. You must explicitly designate them as principal-only payments. Common mistake two: paying extra on low-interest debt when higher-interest debt exists. Extra payments on a 3.5% mortgage while carrying 22% credit card debt costs you 18.5% in opportunity cost per dollar. Pay the highest-rate debt first. Once that's clear, use this schedule to identify the exact payoff date impact of any extra payment amount you can commit to monthly. The Mortgage Payoff Accelerator Calculator lets you model this directly — enter your current balance and payoff target date to find the required extra payment.
Official resources and further reading
CFPB — How Does My Mortgage Payment Apply to My Loan Balance?
Consumer Financial Protection Bureau explanation of how mortgage payments split between principal and interest over time.
Federal Reserve — Consumer Credit Rates (G.19)
Federal Reserve benchmark interest rate data, useful for comparing your loan's rate to current market averages.
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Frequently asked questions
Amortization front-loads interest because you owe the most principal at the start of the loan, and interest is calculated on the remaining balance. As the balance decreases with each payment, less interest accrues, leaving more of each fixed payment to reduce principal.
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