Finance tool
Amortization CalculatorGenerate Loan Schedules and Calculate Payments
Free
No signup
Instant results
Step-by-step breakdown

Use this free amortization calculator to calculate monthly loan payments, total interest, and generate a complete amortization schedule online. Enter your loan amount, interest rate, and loan term to instantly see how each payment is divided between principal and interest.

Results appear instantly, with a full step-by-step breakdown and downloadable schedule.
Loan Details
Loan amount ($)
Annual interest rate (%)
Loan term (years)
A 30-year $250,000.00 loan at 6.5% carries a monthly payment of $1,580.17, with a total repayment of $568,861.22 across 360 payments. $318,861.22 (56.1%) of that total is interest.
Monthly Payment
$1,580.17
360 payments × $1,580.17 = $568,861.22 total repaid
$250,000.00
Principal
$568,861.22
Total Paid
$318,861.22
Interest
Principal 44%Interest 56%

Principal vs. Interest

Yearly crossover timeline
Principal Interest
$0$4,740.51$9,481.02$14,221.53$18,962.04Yr 1Yr 7Yr 13Yr 19Yr 25Yr 30
Getting started
How to use this amortization calculator

This tool quickly calculates your fixed monthly payment and generates a detailed schedule showing how you pay down your loan over time.

1
Enter loan amount
Input the total amount you are borrowing (the principal).
2
Enter interest rate
Input your annual interest rate as a percentage.
3
Enter loan term
Input the total duration of the loan in years (e.g., 30 for a standard mortgage).
4
Analyze the schedule
View the chart to see when your principal payment overtakes your interest payment, and use the schedule to see exact balances.
Examples
Typical amortization scenarios

See how different interest rates and terms affect your payment and total interest.

Auto Loan
New car
$30,000 · 5 Years · 6% Rate
$580 /mo
Total Interest: $4,800
Personal Loan
Debt consolidation
$15,000 · 3 Years · 12% Rate
$498 /mo
Total Interest: $2,933
Mortgage
30-Year Fixed
$300,000 · 30 Years · 7% Rate
$1,996 /mo
Total Interest: $418,527
The calculation
Step-by-step calculation breakdown

Here is exactly how the calculator derived your payment using the standard amortization formula. Each step shows the formula and the substituted values.

1Convert annual rate to monthly rate
r = Annual Rate / 12 / 100
= 6.5% / 12 / 100
r = 0.005417 per month
2Calculate total number of payments
n = Years x 12
= 30 x 12
n = 360 monthly payments
3Apply the amortization formula
M = P x [r(1+r)^n] / [(1+r)^n - 1]
P = $250,000.00, r = 0.005417, n = 360
M = $1,580.17 / month
4Calculate total interest paid
Total Interest = (M x n) - P
= ($1,580.17 x 360) - $250,000.00
= $568,861.22 - $250,000.00
Total Interest = $318,861.22
Payment schedule preview
YearPrincipal paidInterest paidBalance
1$2,794.31$16,167.73$247,205.69
2$2,981.45$15,980.59$244,224.23
3$3,181.13$15,780.91$241,043.10
4$3,394.17$15,567.87$237,648.93
5$3,621.49$15,340.55$234,027.44
6$3,864.03$15,098.02$230,163.42
7$4,122.81$14,839.23$226,040.61
8$4,398.92$14,563.12$221,641.69
9$4,693.52$14,268.52$216,948.17
10$5,007.86$13,954.18$211,940.32
11$5,343.24$13,618.80$206,597.07
12$5,701.09$13,260.95$200,895.99
13$6,082.90$12,879.14$194,813.09
14$6,490.28$12,471.76$188,322.80
15$6,924.95$12,037.09$181,397.85
16$7,388.73$11,573.31$174,009.13
17$7,883.56$11,078.48$166,125.56
18$8,411.54$10,550.50$157,714.02
19$8,974.88$9,987.16$148,739.15
20$9,575.94$9,386.10$139,163.21
21$10,217.26$8,744.78$128,945.95
22$10,901.53$8,060.51$118,044.42
23$11,631.62$7,330.42$106,412.80
24$12,410.61$6,551.43$94,002.18
25$13,241.78$5,720.26$80,760.41
26$14,128.60$4,833.44$66,631.80
27$15,074.82$3,887.22$51,556.98
28$16,084.41$2,877.63$35,472.57
29$17,161.61$1,800.43$18,310.96
30$18,310.96$651.08$0.00
Basics
What is amortization? — the annuity formula explained

Amortization is the financial engineering that turns a large lump-sum debt into a series of equal, manageable payments. Every fixed-rate installment loan — mortgage, auto, personal, student — uses the same underlying structure: a payment sized so that it covers the current month's interest charge and reduces the principal, with the balance declining to exactly zero at the final payment.

The formula is derived from the present value of an annuity: it sets the sum of all discounted future payments equal to the original loan amount. The result is a payment that is identical every month in dollar amount — but whose internal composition changes dramatically over time.

How each payment splits between principal and interest

Once your payment is established, every month follows the same two-step sequence:

  1. Interest charge: Remaining Balance × monthly rate. This amount goes entirely to the lender.
  2. Principal reduction: Payment − interest charge. This amount reduces your outstanding balance.

On a $300,000 mortgage at 7% for 30 years: monthly payment is $1,996. In month 1, the interest charge is $300,000 × 0.005833 = $1,750 and the principal reduction is $1,996 − $1,750 = $246. The balance after payment 1 is $299,754. In month 2, the interest charge is $299,754 × 0.005833 = $1,749 — one dollar less than month 1 — and an extra dollar more goes to principal. This compounding shift accelerates slowly at first, then rapidly in the final years.

The Interest Trap
Understanding front-loaded interest

The most under-appreciated fact about mortgage amortization is this: on a standard 30-year loan, you will pay more than half of your total lifetime interest before you reach the halfway point of your term. For most homeowners, this is a $100,000+ surprise that was always visible in the amortization schedule — they just never looked.

Why interest clusters in the early years

The mechanism is straightforward: interest is a percentage of the current balance. When the balance is at its peak — month 1 — the interest charge is at its peak. Every subsequent month, the balance is slightly lower, so the interest charge is fractionally smaller, and fractionally more of your fixed payment reduces principal. On a 30-year mortgage, the crossover point — the month when principal paid first exceeds interest paid in a single payment — occurs around year 21, not year 15.

How front-loading impacts home equity

In your first 5 years of a 30-year $350,000 mortgage at 7%, you make 60 payments totaling approximately $139,700. Of that: roughly $117,000 goes to interest, and only $22,700 reduces your balance. Your equity after 5 years of payments is just 6.5% of the original loan — before accounting for any appreciation. This is why homeowners who sell 3–5 years after buying often find that closing costs consume most or all of their built equity.

Comparison
Amortization across loan types — 5-year auto vs. 30-year mortgage

The amortization formula is universal, but the way it plays out differs dramatically by loan term. Term length is the single most powerful variable in determining how quickly principal reduces and how much total interest you pay.

Metric5-Yr Auto ($30K at 6.5%)30-Yr Mortgage ($300K at 7%)
Monthly payment$586$1,996
Principal – month 1$424 (72%)$246 (12%)
Interest – month 1$163 (28%)$1,750 (88%)
Crossover monthMonth 4 (Yr 1)Month 252 (Yr 21)
Balance after 5 yrs$0 (paid off)$279,163
Total interest paid$5,160 (17%)$418,560 (139%)

The 30-year mortgage costs 81× more in total interest than the 5-year auto loan despite borrowing only 10× more money. Term length, not loan size, is the dominant driver of total interest paid.

FAQ
Frequently asked questions
Q
What does it mean to amortize a loan in an amortization calculator?
To amortize a loan means to repay it through a series of fixed monthly payments over a set period of time. An amortization calculator shows how each payment is divided between interest and principal until the loan balance reaches zero.
Q
Why is most of my early payment going to interest?
Interest is calculated on your remaining loan balance, which is highest at the beginning of the loan term. Because of this, a larger portion of your early monthly payments goes toward interest instead of principal. As the balance decreases, more of each payment starts reducing the loan amount itself.
Q
How do extra payments affect my amortization schedule?
Extra payments directly reduce the principal balance of your loan. This lowers the amount of future interest charged and can significantly shorten the repayment term. An amortization calculator with extra payments helps you estimate how much time and interest you can save by paying additional amounts regularly.
Q
What is the difference between a repayment schedule and an amortization schedule?
A repayment schedule is a general plan showing when payments are due and how much must be paid. An amortization schedule is more detailed because it breaks every payment into principal and interest portions while also showing the remaining balance after each payment.
Q
How does an amortization calculator with extra payments work?
An amortization calculator with extra payments recalculates your loan balance after additional principal payments are made. It shows how those extra payments reduce total interest costs and help you pay off the loan faster.
Q
Can I use an amortization calculator for a mortgage loan?
Yes, a mortgage amortization calculator can be used to estimate monthly mortgage payments, total interest paid, and the remaining balance over the life of a home loan. It also helps compare different loan terms and interest rates.
Q
Can an amortization calculator be used for car loans?
Yes, a car loan amortization calculator helps you estimate monthly auto loan payments, interest costs, and the repayment timeline for your vehicle financing.
Q
What information do I need to use an amortization calculator?
You typically need the loan amount, interest rate, loan term, and payment frequency. Once entered, the calculator generates a complete amortization schedule and payment breakdown instantly.