Loans & Debt

Amortization Calculator

Every fixed-rate loan payment is split between interest on what you still owe and principal that reduces the balance, and early on that split is lopsided in the lender's favour. This calculator builds the full amortization schedule from your loan amount, rate, and term: the monthly principal-and-interest payment, total interest over the life of the loan, the payoff date, and a year-by-year or month-by-month table showing exactly how the split shifts. Add an optional extra monthly payment to see the payoff pulled forward and the interest it removes.

Step 1

Enter your numbers

The amount borrowed after any down payment or trade-in.

The annual nominal rate on the note. Use the interest rate, not the APR, since APR folds in fees this schedule does not amortize.

The full term of the loan — 30 for a 30-year mortgage, 5 for a 60-month car loan.

Optional

Optional. For an odd term such as 4 years 6 months, put the 6 here.

Optional

Optional. Used to date the schedule and work out the payoff month.

Optional

Optional. Applied straight to principal on top of the scheduled payment.

Results update as you type. Nothing you enter leaves your device.

Live calculation

Results

Monthly principal & interest

$2,022.62

the scheduled payment on this loan

Total interest

$408,142.36

over 30 years

Total of all paymentsprincipal plus interest
$728,142.36
Interest as a share of principalhow many cents of interest per dollar borrowed
127.54%
Payoff time360 payments
30 years
Final payment
December 1999
First payment: interestprincipal 14% of the payment
$1,733.33
First payment: principal
$289.28
  • Principal only overtakes interest at payment 233 (19 years, 5 months in). Until then more than half of every payment is interest, which is why early extra payments do the most work.
  • This schedule covers principal and interest only. Escrowed property tax, homeowners or hazard insurance, mortgage insurance, and HOA dues are real costs but never touch the balance.

Amortization schedule

Year by year

Principal paid, interest paid, and ending balance for each year of the loan.
PeriodPrincipalInterestBalance
Jan 1970 – Dec 1970$3,576.72$20,694.69$316,423.28
Jan 1971 – Dec 1971$3,816.26$20,455.15$312,607.02
Jan 1972 – Dec 1972$4,071.84$20,199.57$308,535.17
Jan 1973 – Dec 1973$4,344.54$19,926.87$304,190.63
Jan 1974 – Dec 1974$4,635.50$19,635.91$299,555.13
Jan 1975 – Dec 1975$4,945.95$19,325.46$294,609.18
Jan 1976 – Dec 1976$5,277.19$18,994.22$289,331.98
Jan 1977 – Dec 1977$5,630.62$18,640.80$283,701.37
Jan 1978 – Dec 1978$6,007.71$18,263.70$277,693.66
Jan 1979 – Dec 1979$6,410.06$17,861.36$271,283.60
Jan 1980 – Dec 1980$6,839.35$17,432.06$264,444.26
Jan 1981 – Dec 1981$7,297.39$16,974.02$257,146.86
Jan 1982 – Dec 1982$7,786.11$16,485.30$249,360.75
Jan 1983 – Dec 1983$8,307.56$15,963.85$241,053.19
Jan 1984 – Dec 1984$8,863.94$15,407.48$232,189.25
Jan 1985 – Dec 1985$9,457.57$14,813.84$222,731.68
Jan 1986 – Dec 1986$10,090.96$14,180.45$212,640.72
Jan 1987 – Dec 1987$10,766.77$13,504.64$201,873.95
Jan 1988 – Dec 1988$11,487.84$12,783.57$190,386.11
Jan 1989 – Dec 1989$12,257.20$12,014.21$178,128.90
Jan 1990 – Dec 1990$13,078.09$11,193.32$165,050.81
Jan 1991 – Dec 1991$13,953.96$10,317.46$151,096.86
Jan 1992 – Dec 1992$14,888.48$9,382.93$136,208.38
Jan 1993 – Dec 1993$15,885.59$8,385.83$120,322.79
Jan 1994 – Dec 1994$16,949.47$7,321.94$103,373.32
Jan 1995 – Dec 1995$18,084.61$6,186.80$85,288.71
Jan 1996 – Dec 1996$19,295.77$4,975.64$65,992.94
Jan 1997 – Dec 1997$20,588.05$3,683.37$45,404.89
Jan 1998 – Dec 1998$21,966.86$2,304.55$23,438.03
Jan 1999 – Dec 1999$23,438.03$833.39$0.00

Principal and interest only. Yearly rows total the twelve payments in that period and show the balance at the end of it; the final period may be shorter.

Estimates only. Verify important figures against your own records before acting on them. See our disclaimer.

What this calculator includes

What you enter

  • Loan amount
  • Interest rate
  • Loan term
  • Extra months (optional)
  • First payment date (optional)
  • Extra payment each month (optional)

What you get back

  • Monthly principal & interest
  • Total interest with extra
  • Total of all payments
  • Interest as a share of principal
  • Payoff time
  • Final payment
  • First payment: interest
  • First payment: principal
  • Paid each month
  • Interest saved by the extra
  • Time saved

How this calculation works

A fixed-rate loan uses one level payment for its whole term, sized so the balance reaches exactly zero on the final payment. The payment comes from the standard amortization formula, where the monthly rate is the annual rate divided by 12 and n is the number of payments.

The schedule is then built one month at a time. Interest for the month is the current balance times the monthly rate; whatever is left of the payment reduces the principal; the new balance carries into the next month. Because the balance falls each month, the interest portion shrinks and the principal portion grows — slowly at first, then faster. At a 0% rate the interest term drops out and the payment is simply the balance divided by the number of months.

  • Monthly rate r = annual rate ÷ 100 ÷ 12
  • Number of payments n = years × 12 + extra months
  • Payment = P × r ÷ [1 − (1 + r)^−n] (at 0%: Payment = P ÷ n)
  • Interest this month = current balance × r
  • Principal this month = payment + any extra − interest this month
  • New balance = current balance − principal this month
  • Total interest = the sum of every month's interest until the balance reaches zero

What the result means

The payment never changes but its split does: interest is charged on the balance you still owe, so principal starts small and accelerates. Total interest, not the monthly payment, is the real price of the term you chose.

Common mistakes and assumptions

  • Entering the APR instead of the note rate, which overstates the interest the balance actually accrues.
  • Reading the payment as the full housing cost; escrowed tax, insurance, and HOA dues sit on top of it.
  • Assuming an extra payment is applied to principal automatically — many servicers hold it unless you say so.

Worked example

A buyer borrows $320,000 over 30 years at a 6.5% fixed rate, and wants to see the schedule alongside what an extra $200 a month would do.

  1. 1Monthly rate = 6.5 ÷ 100 ÷ 12 = 0.0054167, and n = 30 × 12 = 360 payments.
  2. 2Payment = $320,000 × 0.0054167 ÷ [1 − 1.0054167^−360] = $2,022.62 of principal and interest.
  3. 3Month one: interest = $320,000 × 0.0054167 = $1,733.33, so only $289.28 goes to principal — 14% of the payment.
  4. 4Across the first year $20,695 goes to interest and $3,577 to principal, leaving a balance of $316,423.
  5. 5Left alone, the loan runs the full 360 payments and costs $408,142 in interest — more than the amount borrowed.
  6. 6Adding $200 a month clears it in 281 payments instead of 360, saving about $105,429 of interest and just over six and a half years.

Frequently asked questions

What is an amortization schedule?
It is the payment-by-payment table of a loan: for each month it shows the payment, how much went to interest, how much reduced the principal, and the balance left. It exists because the split changes every month even though the payment does not.
Why is nearly all of my early payment going to interest?
Interest is charged on the balance you currently owe, and at the start that balance is at its largest. On a $320,000 loan at 6.5%, the first month's interest alone is $1,733 of a $2,023 payment. As the balance falls the interest portion shrinks and principal accelerates, which is why the last years of a loan pay it down quickly.
How is the monthly payment calculated?
Payment = P × r ÷ [1 − (1 + r)^−n], where P is the amount borrowed, r is the annual rate divided by 12, and n is the number of monthly payments. The formula solves for the level amount that brings the balance to exactly zero on payment n.
How does an extra monthly payment change the schedule?
Every extra dollar reduces the balance immediately, so next month's interest is charged on less — and the saving compounds for the rest of the loan. The payment stays the same, so the loan simply ends sooner. For deeper comparison of several extra amounts and a target payoff date, use the Extra Payment Payoff Calculator.
Does the schedule include property tax, insurance, or PMI?
No. Amortization only covers principal and interest, which is why a lender's quoted monthly figure is usually higher than this one. Escrowed tax and insurance are collected alongside the payment but never reduce the balance. The Mortgage Calculator adds those escrow items if you want the full housing payment.
Is the interest rate the same as the APR?
No. The interest rate is what the schedule amortizes; the APR restates the cost including origination fees and points, which is why it is usually higher. Enter the note rate here, and treat the APR as the figure for comparing loan offers.
What happens at a 0% interest rate?
The interest term disappears and the payment is just the balance divided by the number of months, with every dollar reducing principal. Promotional 0% financing behaves this way — though deferred-interest offers can add back-dated interest if the balance is not cleared in time, which this schedule does not model.
Can I use this for a car loan or a personal loan?
Yes. Any fixed-rate, fixed-term, equal-payment loan amortizes the same way — enter the term in years plus extra months for something like 66 months. For a vehicle purchase with tax, fees, and a trade-in folded in, the Auto Loan Calculator sets the financed amount up first.

Disclaimer

This calculator returns estimates based only on the values you enter. It does not account for taxes, financing terms, local regulations, or conditions specific to your operation, and it is not accounting, legal, tax, or investment advice. Confirm any figure that carries real cost before you rely on it.

Calculations run entirely in your browser and the numbers you type are never sent to us or stored. Read how Answerivo calculators are built.

Formulas and worked example last reviewed .