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Amortization Schedule

See every payment of your loan broken down. Add extra payments to find out how much interest you save and how many years you cut.

Monthly payment
$2,228
Loan amount
$340,000
Total interest
$462,037
$0$87,500$175,000$262,500$350,000051015202530years
Standard
Inputs
drag · or type
$85,000
%
%
years
Schedule

Year-by-year breakdown

Annual totals for payment, principal, interest, and remaining balance.

30 years
YearPaymentPrincipalInterestBalance
Start———$340,000
Year 1$26,735$3,555$23,180$336,445
Year 2$26,735$3,806$22,928$332,639
Year 3$26,735$4,075$22,659$328,564
Year 4$26,735$4,363$22,371$324,201
Year 5$26,735$4,672$22,063$319,529
Year 6$26,735$5,002$21,733$314,527
Year 7$26,735$5,356$21,379$309,172
Year 8$26,735$5,734$21,000$303,437
Year 9$26,735$6,139$20,595$297,298
Year 10$26,735$6,574$20,161$290,724
Year 11$26,735$7,038$19,696$283,686
Year 12$26,735$7,536$19,199$276,150
Year 13$26,735$8,068$18,666$268,082
Year 14$26,735$8,639$18,096$259,443
Year 15$26,735$9,250$17,485$250,194
Year 16$26,735$9,903$16,831$240,290
Year 17$26,735$10,603$16,131$229,687
Year 18$26,735$11,353$15,381$218,334
Year 19$26,735$12,156$14,579$206,178
Year 20$26,735$13,015$13,720$193,163
Year 21$26,735$13,935$12,800$179,228
Year 22$26,735$14,920$11,814$164,308
Year 23$26,735$15,975$10,760$148,333
Year 24$26,735$17,104$9,630$131,229
Year 25$26,735$18,313$8,421$112,916
Year 26$26,735$19,608$7,127$93,308
Year 27$26,735$20,994$5,741$72,314
Year 28$26,735$22,478$4,256$49,836
Year 29$26,735$24,067$2,667$25,768
Year 30$26,735$25,768$966$0

Understanding Amortization

What is amortization?

Amortization is the process of paying off a loan through scheduled, equal payments over a fixed term. Each payment covers both interest (what the lender charges) and principal (reducing what you owe). Early in the loan, most of each payment goes to interest; over time the split shifts toward principal.

How extra payments reduce interest

Any amount you pay above the minimum goes directly toward reducing your principal. A lower principal means less interest accrues the next month, which means even more of your regular payment goes toward principal — a compounding effect that can save tens of thousands of dollars and years off your loan.

The front-loaded interest problem

On a 30-year mortgage at 7%, roughly 70% of your first payment is interest. It takes about 20 years before the majority of each payment goes to principal. This is why early extra payments have a disproportionately large impact — they attack the balance when interest dominance is highest.

When to pay extra vs invest the difference

If your mortgage rate is lower than your expected investment return, investing the extra cash may build more wealth. But paying extra offers a guaranteed, risk-free return equal to your mortgage rate. Many people split the difference: pay some extra, invest some. Consider your risk tolerance, emergency fund, and tax deductions.

Guide

How to use the Amortization Schedule

The Amortization Schedule helps you make a quick estimate, compare scenarios, and understand the numbers behind the result. It is designed for fast planning, with enough context to make the answer useful instead of just a number.

  1. Enter the amounts, rates, and time period that match the scenario you want to model.
  2. Review the main result first, then scan the supporting totals to understand what drives it.
  3. Change one input at a time to compare payments, interest, growth, savings, or break-even points.

Method

How this calculator works

It models fixed-rate monthly interest and principal, then displays annual totals and year-end balances. The balance-with-extra column compares recurring extra principal; the payment columns describe the original schedule. The final payment is capped at the balance plus interest owed.

This calculator is useful for seeing how a loan balance falls over time and how extra payments change payoff timing.

Because assumptions matter, try a few values that represent optimistic, typical, and conservative cases.

Financial results are estimates. Actual loan terms, taxes, fees, rates, and market returns can change the final outcome.

Example

Worked example

A $300,000 loan at an illustrative 6.5% for 30 years has a $1,896.20 monthly P&I payment. Month one includes $1,625.00 interest and $271.20 principal. The table displays annual totals, not individual monthly rows. Adding $100 monthly from the start gives 312 payments instead of 360, saving $60,994.79 in modeled interest. Other housing costs and lender servicing differences are excluded.

Load this worked example

FAQ

Common questions

How much does an extra $100 a month change a 30-year mortgage?

On a $300,000 loan at 6.5% with $1,896.20 monthly principal and interest, $100 extra from the start gives 312 payments instead of 360 and $60,994.79 less modeled interest. Lender rules and other housing costs are excluded.

Why is most of my early mortgage payment interest?

Interest is charged on the outstanding balance, which is largest at the start. On a new $300,000 loan at 6.5%, about $1,625 of the first $1,896 payment is interest. As the balance falls, the split gradually flips — the schedule in this calculator shows exactly when.

Is it better to pay extra monthly or in one lump sum?

Mathematically, money applied sooner saves more interest, so monthly extras beat saving up for a year-end lump sum of the same total. What matters most is that extra payments are applied to principal — check how your lender handles them.

What information do I need for the Amortization Schedule?

You usually need home price, down payment, interest rate, term, and optional recurring extra principal. You can change the inputs and recalculate as many times as needed.

How does the Amortization Schedule calculate the result?

It models fixed-rate monthly interest and principal, then displays annual totals and year-end balances. The balance-with-extra column compares recurring extra principal; the payment columns describe the original schedule. The final payment is capped at the balance plus interest owed.

Are the results exact?

Financial results are estimates. Actual loan terms, taxes, fees, rates, and market returns can change the final outcome.

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