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Amortisation Calculator — Step-by-Step Solutions

The Amortisation Calculator generates detailed payment schedules showing how each payment splits between principal and interest over the life of a loan. It supports four modes: full amortisation schedule, extra payment impact analysis, payoff date calculation, and total interest comparison.

Enter your loan details to see a month-by-month or year-by-year breakdown. The extra payment mode shows how additional payments can reduce your total interest and shorten the loan term.

Your calculations will appear here

How to Use the Amortisation Calculator

  1. Enter the loan amount, annual interest rate, and loan term in years.
  2. Select a mode: Amortization Schedule, Extra Payment Impact, Payoff Date, or Total Interest Paid.
  3. For Extra Payment Impact or Payoff Date modes, enter an additional monthly payment amount.
  4. For Payoff Date mode, also enter the loan start year and month.
  5. Browse the paginated amortization table to see the month-by-month breakdown of each payment.

Formula and Theory

An amortization schedule breaks down each monthly payment into its principal and interest components. Early in the loan, most of each payment covers interest. Over time, the interest portion shrinks and the principal portion grows as the outstanding balance decreases.

For each month, the interest portion equals the remaining balance multiplied by the monthly rate: Interest = Balance * (rate / 12). The principal portion is the monthly payment minus the interest: Principal = Payment - Interest. The new balance is the previous balance minus the principal paid.

Extra payments go entirely toward reducing the principal, which decreases future interest charges. Even modest extra payments can save thousands in interest and shorten the loan by months or years.

The total interest paid over the life of a loan can be substantial. On a 30-year mortgage, total interest often exceeds the original loan amount. The amortization table makes this cost visible and helps borrowers make informed decisions.

Worked Examples

Example 1: First month of a mortgage

Problem: For a 200,000 loan at 6% over 30 years, what is the first month breakdown?

Solution: Monthly payment = 1,199.10. First month interest = 200,000 * 0.005 = 1,000. Principal = 1,199.10 - 1,000 = 199.10.

Answer: Month 1: 1,000 interest, 199.10 principal, balance 199,800.90

Example 2: Extra payment savings

Problem: On a 250,000 loan at 5% over 30 years, how much does an extra 200/month save?

Solution: Without extra: 360 months, total interest 233,139. With extra: approximately 282 months, total interest 173,684.

Answer: Save approximately 59,455 in interest and pay off 6.5 years early

Example 3: Payoff date calculation

Problem: A 150,000 loan at 4.5% for 20 years starting January 2026. When does it pay off?

Solution: 20 years * 12 = 240 payments. January 2026 + 240 months = January 2046.

Answer: Payoff date: January 2046

Frequently Asked Questions

What is an amortization schedule?
An amortization schedule is a table that lists every payment over the life of a loan. Each row shows the payment number, total payment amount, how much goes to interest, how much goes to principal, and the remaining balance. It reveals exactly how the loan is paid off over time.
Why does most of the early payment go to interest?
Interest is calculated on the outstanding balance. At the start, the balance is at its highest, so the interest charge is largest. As you make payments and the balance decreases, less interest accrues each month, and a greater portion of each payment goes toward reducing the principal.
How do extra payments help?
Extra payments reduce the outstanding principal immediately. This means less interest accrues in subsequent months, which accelerates the repayment. Even small extra payments made consistently can save thousands in interest and shorten the loan term significantly.
Is there a difference between amortization and depreciation?
Amortization refers to paying off debt through regular instalments, or spreading the cost of an intangible asset over time. Depreciation refers to the decrease in value of a tangible asset over its useful life. Both involve spreading costs over time, but they apply to different contexts.

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