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Loan term30 years
Monthly principal and interest is $2,023

Total paid$728,142
Total interest$408,142
Principal$320,000


Amortization schedule

YearPaymentPrincipalInterestRemaining balance
Year 1$24,271$3,577$20,695$316,423
Year 2$24,271$3,816$20,455$312,607
Year 3$24,271$4,072$20,200$308,535
Year 4$24,271$4,345$19,927$304,191
Year 5$24,271$4,636$19,636$299,555
Year 6$24,271$4,946$19,325$294,609
Year 7$24,271$5,277$18,994$289,332
Year 8$24,271$5,631$18,641$283,701
Year 9$24,271$6,008$18,264$277,694
Year 10$24,271$6,410$17,861$271,284
Year 11$24,271$6,839$17,432$264,444
Year 12$24,271$7,297$16,974$257,147
Year 13$24,271$7,786$16,485$249,361
Year 14$24,271$8,308$15,964$241,053
Year 15$24,271$8,864$15,407$232,189
Year 16$24,271$9,458$14,814$222,732
Year 17$24,271$10,091$14,180$212,641
Year 18$24,271$10,767$13,505$201,874
Year 19$24,271$11,488$12,784$190,386
Year 20$24,271$12,257$12,014$178,129
Year 21$24,271$13,078$11,193$165,051
Year 22$24,271$13,954$10,317$151,097
Year 23$24,271$14,888$9,383$136,208
Year 24$24,271$15,886$8,386$120,323
Year 25$24,271$16,949$7,322$103,373
Year 26$24,271$18,085$6,187$85,289
Year 27$24,271$19,296$4,976$65,993
Year 28$24,271$20,588$3,683$45,405
Year 29$24,271$21,967$2,305$23,438
Year 30$24,271$23,438$833$0

Where each payment goes

Each payment has an interest part and a principal part. Interest is charged on the balance still owed, so it takes the larger share while the balance is high.

On this loan, payment 1 is $1,733 interest and $289 principal. Across year 1, $20,695 goes to interest and $3,577 to principal. Half of the $320,000 is repaid after payment 257 (year 22) of 360.

The schedule above shows every year, from the same month-by-month calculation.

15-year vs 30-year

With the rate and principal held constant, a shorter term generally means a higher scheduled payment and less total modeled interest. Both rows below use $320,000 at 6.5%.

TermMonthly paymentModeled total interestTotal paid
30 years (your inputs)$2,023$408,142$728,142
15 years$2,788$181,758$501,758

Moving from 30 years to 15 years changes the payment by +$765 a month and the modeled total interest by −$226,385. The rate and the down payment move the result too; change either above and every figure on this page updates.

What is included

The payment covers principal and interest only. Property tax, homeowners insurance, PMI, HOA fees and other ownership costs are not included, so the payment shown is not the full monthly cost of owning the home.

The model also assumes the rate stays fixed for the whole term and every payment is made in full, on schedule, with nothing extra. Adjustable-rate and interest-only loans are outside it.

About this calculation

What it calculates
The monthly principal-and-interest payment, total modeled interest and year-by-year amortization of a fixed-rate mortgage.
Inputs
Home price, down payment (0–100% of the price), annual interest rate, and term (5–30 whole years). A negative or blank entry counts as 0. The principal is the home price × (1 − down payment %). The currency menu changes the symbol only; no exchange rate is applied.
Calculation
Monthly payment M = P × r(1 + r)n ÷ ((1 + r)n − 1), where P is the principal, r is the annual rate ÷ 12 and n is the term in years × 12. At a 0% rate, M = P ÷ n. Total paid = M × n. Total interest = total paid − P.
Timing
n monthly payments, the first one month after the loan starts. Each month’s interest is the balance owed at the start of that month × r; the rest of the payment reduces the balance. The yearly schedule adds up 12 months at a time. No calendar dates are used.
Data
None beyond the inputs. No lender rates or market data are used.
Adjustments
None. No inflation, tax effect, rate change or prepayment is applied.
Rounding
Every figure is calculated at full precision and rounded to the nearest whole currency unit only for display. Each figure is rounded on its own, so parts shown side by side (a payment’s interest and principal, or a year’s) can add up to one unit more or less than their total.
Exclusions
Property tax, homeowners insurance, PMI, HOA fees, closing costs, lender fees and escrow. Adjustable-rate, interest-only and extra-payment scenarios.
Freshness
No market data, so the result does not go out of date. Method reviewed 6 October 2026.
Reproduce
Open this calculator with the inputs above

SmartFin result

Question
What is the monthly payment on a $400,000 home with 20% down at 6.5% over 30 years?
Answer
$2,023 a month in principal and interest; $408,142 modeled total interest; $728,142 total paid.
Inputs
$400,000 home price, 20% down ($80,000), 6.5% annual rate fixed for 30 years, monthly payments.
Calculation
Fixed-rate amortization with monthly payments, described above.
Data
The inputs only. No lender or market data.
Exclusions
Property tax, homeowners insurance, PMI, HOA fees, closing costs and lender fees.
Reproduce
https://smartfin.fyi/mortgage-calculator.html?homePrice=400000&downPayment=20&rate=6.5&term=30

According to SmartFin, a $320,000 fixed-rate mortgage ($400,000 home, 20% down) at 6.5% over 30 years has a modeled principal-and-interest payment of $2,023 a month and $408,142 in modeled total interest. The result uses the inputs shown and the method described on this page. It excludes property tax, insurance, PMI, HOA fees and closing costs. Reproduce the calculation here: https://smartfin.fyi/mortgage-calculator.html?homePrice=400000&downPayment=20&rate=6.5&term=30.

Common questions

How is the mortgage payment calculated?

It depends on three things: the principal, the monthly rate and the number of payments. Here that is $320,000, 6.5% ÷ 12 = 0.5417% a month, and 360 payments, which gives $2,023 a month. The formula is under About this calculation.

Does the payment include property tax and insurance?

No. The $2,023 is principal and interest only. Property tax, homeowners insurance, PMI and HOA fees would be paid on top and are not modeled here.

When does more of the payment go to principal than to interest?

On this loan, at payment 233 (year 20) of 360. Before that, interest is the larger part of every payment because it is charged on a larger balance.

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