Lending.

Mortgage Amortization Schedule Calculator: Principal vs. Interest Breakdown

See how much of every payment goes to principal and how much goes to interest, month by month, for the whole loan. Loaded with a $300,000 30-year mortgage at 7% — change the amount, rate, or term to match your own.

$
%

Monthly Payment (P&I)

$1,996

Loan Amount

$300,000

Total Interest

$418,527

Total Cost

$718,527

Total Payments

360

YearPrincipal PaidInterest PaidRemaining Balance
1$3,047$20,903$296,953
2$3,268$20,683$293,685
3$3,504$20,447$290,181
4$3,757$20,194$286,424
5$4,029$19,922$282,395
6$4,320$19,631$278,075
7$4,632$19,318$273,442
8$4,967$18,984$268,475
9$5,326$18,625$263,149
10$5,711$18,239$257,437
11$6,124$17,827$251,313
12$6,567$17,384$244,746
13$7,042$16,909$237,704
14$7,551$16,400$230,153
15$8,097$15,854$222,057
16$8,682$15,269$213,375
17$9,310$14,641$204,065
18$9,983$13,968$194,082
19$10,704$13,247$183,378
20$11,478$12,473$171,900
21$12,308$11,643$159,592
22$13,198$10,753$146,395
23$14,152$9,799$132,243
24$15,175$8,776$117,069
25$16,272$7,679$100,797
26$17,448$6,503$83,349
27$18,709$5,242$64,640
28$20,062$3,889$44,579
29$21,512$2,439$23,067
30$23,067$884$0

How to Read an Amortization Schedule

Every row is one monthly payment. The columns answer four different questions, and the one most people are looking for is the interest column.

  • Payment — the fixed principal-and-interest amount you send the lender each month. On the loaded scenario it is $1,995.91, and it never changes for the full 360 months. Your actual bill is usually higher because property taxes, homeowners insurance, and any PMI are collected on top through escrow; those are not part of amortization.
  • Interest— last month's balance times your annual rate, divided by 12. Month one: $300,000 × 7% ÷ 12 = $1,750.00. This money buys you nothing; it is the price of borrowing.
  • Principal — whatever is left of the payment after interest is taken out. Month one: $1,995.91 − $1,750.00 = $245.91. This is the only part that reduces what you owe, so it is the only part that builds equity.
  • Balance— the previous balance minus this month's principal. After the first payment on a $300,000 loan you owe $299,754.09. This is also the figure a payoff quote starts from.

The mechanic that drives the whole table: interest is recalculated on a balance that is shrinking, so the interest column falls a little every month and the principal column picks up exactly what interest gives up. Here is that drift on the loaded $300,000 loan at 7%:

Payment #InterestPrincipalBalance afterShare that is interest
1$1,750.00$245.91$299,75488%
60 (year 5)$1,649.32$346.58$282,39583%
120 (year 10)$1,504.58$491.32$257,43775%
242 (crossover)$996.96$998.95$169,90850%
300 (year 25)$596.15$1,399.76$100,79730%
360 (final)$11.58$1,984.33$01%

Payment 242 is the crossover — the first month where more of your money goes to the house than to the lender. On a 30-year loan at 7% that arrives in year 21 of 30. Everything before it is a schedule tilted heavily toward interest, which is why the balance barely moves in the early years: after five years of paying $1,996 a month, $102,149 has gone to interest and only $17,605 has come off the loan.

Year-by-Year: Total Principal vs. Interest on a $300,000 Loan at 7%

The same schedule collapsed to one row per year, with running totals. The cumulative columns are the ones worth watching — they show that you cross $100,000 of interest paid during year 5, while the first $100,000 of principal is not retired until year 18.

YearPrincipal paidInterest paidTotal principal to dateTotal interest to dateBalance
1$3,047$20,903$3,047$20,903$296,953
2$3,268$20,683$6,315$41,587$293,685
3$3,504$20,447$9,819$62,034$290,181
4$3,757$20,194$13,576$82,227$286,424
5$4,029$19,922$17,605$102,149$282,395
6$4,320$19,631$21,925$121,780$278,075
7$4,632$19,318$26,558$141,098$273,442
8$4,967$18,984$31,525$160,082$268,475
9$5,326$18,625$36,851$178,707$263,149
10$5,711$18,239$42,563$196,946$257,437
11$6,124$17,827$48,687$214,773$251,313
12$6,567$17,384$55,254$232,156$244,746
13$7,042$16,909$62,296$249,066$237,704
14$7,551$16,400$69,847$265,466$230,153
15$8,097$15,854$77,943$281,320$222,057
16$8,682$15,269$86,625$296,589$213,375
17$9,310$14,641$95,935$311,230$204,065
18$9,983$13,968$105,918$325,198$194,082
19$10,704$13,247$116,622$338,445$183,378
20$11,478$12,473$128,100$350,918$171,900
21$12,308$11,643$140,408$362,561$159,592
22$13,198$10,753$153,605$373,315$146,395
23$14,152$9,799$167,757$383,114$132,243
24$15,175$8,776$182,931$391,890$117,069
25$16,272$7,679$199,203$399,570$100,797
26$17,448$6,503$216,651$406,073$83,349
27$18,709$5,242$235,360$411,314$64,640
28$20,062$3,889$255,421$415,204$44,579
29$21,512$2,439$276,933$417,643$23,067
30$23,067$884$300,000$418,527$0

Year 21 is highlighted because it is the first full year where principal ($12,308) exceeds interest ($11,643). Add up the interest column and the loan costs $418,527 in interest on $300,000 borrowed — a total outlay of $718,527. You do not owe less than half the original balance until payment 261, which lands in year 22 of 30. If those totals are the problem, the fix is either a shorter term (the same loan over 15 years costs $185,367 in interest, at a $2,696 payment) or extra principal, below.

Extra Payment Impact

An extra payment skips the interest column entirely and goes straight to principal. That kills every dollar of future interest the retired balance would have generated for the remaining term, which is why small amounts do disproportionate damage to the total. Same $300,000 loan at 7%, extra applied every month from payment one:

Extra per monthTotal paymentPaid off inTotal interestInterest saved
$0$1,99630 years$418,527
$100$2,09625 years, 10 months$349,189$69,338
$200$2,19622 years, 11 months$301,887$116,640
$300$2,29620 years, 7 months$267,005$151,521
$500$2,49617 years, 4 months$218,291$200,235

$200 a month — 10% more than the required payment — cuts the interest bill by $116,640 and finishes the loan seven years early. Note that the saving is far larger than the money put in: $200 × 275 months is $55,000 of extra payments buying $116,640 of interest relief. Timing matters as much as size, because a dollar of principal retired in year 2 avoids 28 years of interest while the same dollar in year 25 avoids five. Run your own amount and start date in the extra mortgage payment calculator.

Two related moves worth knowing before you commit cash to the balance. Paying half your payment every two weeks produces 26 half-payments — one extra full payment a year — without a budgeting decision every month; the biweekly mortgage payment calculator shows what that cadence alone does to this schedule. And if you have a lump sum but want the monthly payment to drop rather than the payoff date to move up, extra payments will not do it — the payment on an amortized loan is fixed. That requires a mortgage recast, which re-runs this same amortization formula against the smaller balance over the original term.

How the Schedule Changes With Payment Cadence and Loan Size

The shape of the curve is the same at any balance, but the dollars are not. If you are weighing a bi-monthly (twice a month) plan against a true biweekly one, the biweekly mortgage calculator with extra payments runs both cadences beside a plain monthly schedule — 24 payments a year barely moves this curve, 26 rewrites it.

Above the 2026 conforming limit of $832,750 the loan becomes a jumbo, where the front-loaded interest in those first years is measured in hundreds of thousands rather than tens. The jumbo loan calculator shows the payment and lifetime interest at those balances. Use the yearly view above for a quick overview, or switch to monthly for the complete 360-row picture.

Frequently Asked Questions

What is an amortization schedule?

An amortization schedule is a table listing every payment over the life of a loan, showing how much of each payment goes toward principal (reducing your balance) and how much goes toward interest (the lender's charge for the money). A 30-year mortgage has 360 rows. The payment amount never changes, but the split does: on a $300,000 loan at 7%, the $1,996 monthly payment is $1,750 interest and $246 principal in month one, and $12 interest and $1,984 principal in month 360. The schedule also tracks your remaining balance, which is what tells you how much equity you have built and what you would owe to pay the loan off early.

How much of my mortgage payment is interest?

At the start of a 30-year mortgage, almost all of it. Interest is the previous month's balance times your rate divided by 12, so the highest balance produces the highest interest charge. On a $300,000 loan at 7%, month one is 88% interest ($1,750 of the $1,996 payment). By year 10 it is 75%, by year 15 about 65%, and the payment does not become mostly principal until month 242 — year 21 of 30. Over the full term you pay $418,527 in interest on $300,000 borrowed. To find your own figure for any given month, run the schedule above and read the Interest column, or take your current balance, multiply by your rate, and divide by 12.

Why do I pay more interest at the beginning of my mortgage?

Interest is calculated on the outstanding balance. Since the balance is highest at the start, interest charges are largest in the early years. As you pay down the principal, less interest accrues each month and more of your fixed payment goes toward reducing the balance. The effect compounds slowly, which is why the principal share climbs so gradually — the first year of a $300,000 loan at 7% retires only $3,047 of principal against $20,903 of interest.

How can I use an amortization schedule to save money?

By reviewing your schedule, you can see exactly how much interest you'll pay over the life of the loan. This helps you evaluate whether making extra payments, refinancing, or choosing a shorter term would save significant money. Even small extra payments early in the loan have an outsized impact because they reduce the balance that accrues interest for years to come — $200 a month added to a $300,000 loan at 7% saves $116,640 in interest and retires the loan seven years early.

What is the difference between amortization and simple interest?

With amortization, your monthly payment stays the same but the split between principal and interest changes each month. Simple interest charges the same interest amount each period regardless of how much principal you've paid. Mortgages use amortization so the loan is guaranteed to be paid off by the end of the term.