Amortisation Schedule Calculator
Year-by-year breakdown of loan payments.
Calculate year-by-year amortisation breakdown showing principal vs interest portions. Enter loan amount to see interest paid in first year vs principal.
What this tool does
Enter loan amount, rate, and term. The tool shows interest paid in first year vs principal.
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Formula Used
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Disclaimer
Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.
What an amortisation schedule actually shows
An amortisation schedule is the payment-by-payment breakdown of a loan, showing how each payment splits between principal and interest, and how the remaining balance declines over time. For a standard 25-year mortgage, that's 300 rows — one per month. This looks tedious, but the pattern within those rows reveals the most important fact about mortgages: the early years are almost entirely interest. Understanding this pattern is the difference between "I paid 10,000 toward my mortgage this year" and "I paid 1,500 toward the principal; the other 8,500 was interest."
The front-loaded interest reality
On a 250,000 mortgage at 4.5% over 25 years, your first monthly payment of 1,389 splits as:
Month 1: 938 interest, 451 principal. Balance after: 249,549.
Year 1 total: 11,148 interest, 5,520 principal. Balance end of year: 244,480.
Year 5: 9,837 interest, 6,831 principal annually.
Year 11: First year when principal payments exceed interest.
Year 15: 5,891 interest, 10,777 principal.
Year 25: 310 interest, 16,358 principal.
Across the full 25-year life of this loan, you pay 166,658 in interest — roughly 67% of the original 250,000 borrowed. The interest isn't the evil the term suggests; it's the price paid for having the house now rather than saving for 25 years to pay cash. But understanding exactly how much of each payment is interest vs principal changes how people think about overpayments, remortgaging, and payoff strategies.
Why this pattern exists
Each month's interest equals the previous balance multiplied by the monthly rate. At the start, the balance is 250,000, so interest is 250,000 × (4.5%/12) = 938. As the balance declines, the monthly interest declines proportionally. But the total payment stays constant — so as interest shrinks, the principal portion grows. This shape is called a "standard amortisation" and it's the norm for mortgages, personal loans, car loans, and most consumer debt. It's the direct consequence of compound interest running backward through a declining balance.
The overpayment multiplier effect
Because early payments are mostly interest, overpayments early in the loan disproportionately save interest compared to overpayments late. A 1,000 overpayment in year 1 of a 25-year mortgage saves roughly 1,800 in total interest across the life of the loan. The same 1,000 overpayment in year 20 saves only 80. This 22× difference illustrates why aggressive early overpayment (in the first 5-7 years) is so much more valuable than equivalent overpayment later. Anyone overpaying a mortgage should do so as early as possible within their product's terms.
The "Rule of 78" in older loans
Some legacy loans use a different amortisation structure called Rule of 78 (or "sum-of-the-digits"). In this structure, interest is even more front-loaded than standard amortisation, and early repayment doesn't save proportionate interest. A 24-month Rule of 78 loan paid off after 12 months has already allocated roughly 69% of the total interest to the first half — so early repayment savings are smaller than expected. Consumer protection laws have largely phased out Rule of 78, but it still appears in some motor finance and legacy products. If your loan documents mention "Rule of 78" or "sum-of-the-digits", early repayment economics differ from the standard amortisation this calculator uses.
Bi-weekly payments: the hidden acceleration
Splitting monthly payments into bi-weekly (every two weeks) payments produces interesting math. Twelve monthly payments = 12 payments per year. Twenty-six bi-weekly payments (at half the monthly amount each) = 13 full monthly equivalents per year. The extra payment each year reduces principal faster and shortens the loan. On our example 250,000 mortgage, switching from monthly to bi-weekly saves roughly 28,000 in interest and shortens the term by about 4 years. Most lenders don't offer bi-weekly as a standard option, but some permit additional principal-only payments that achieve similar effect. The trick is ensuring the extra payment is explicitly allocated to principal rather than being held as a "payment ahead".
Amortisation vs interest-only
Standard amortisation (what this calculator uses) reduces principal over time. Interest-only structure pays only interest throughout the term, with the full principal due at the end. Buy-to-let mortgages are often interest-only; residential mortgages are almost always amortising. The difference is structural:
Amortising 250,000 over 25 years at 4.5%: monthly payment 1,389, total paid 416,658.
Interest-only 250,000 at 4.5% for 25 years: monthly payment 938, total interest paid 281,250 — plus you still owe the 250,000 at the end.
Interest-only requires a separate plan to repay the principal (selling property, savings, investments). Buy-to-let interest-only relies on property appreciation covering the loan. Residential interest-only is rare and typically comes with explicit repayment vehicle verification by lenders.
Amortisation schedule as a remortgaging check
When considering remortgaging, the amortisation schedule tells you your exact remaining balance at the switch date, not the rough estimate most people use. Many people undershoot their remaining balance by 5,000-20,000 because they assume linear paydown rather than the actual amortisation shape. On a 5-year fixed period of a 25-year mortgage, you've typically paid down roughly 12-15% of principal, not 20%. Knowing the exact figure makes remortgaging comparisons accurate.
Amortisation's role in comparing loan offers
Two loans with the same headline rate can have different amortisation structures. Mortgage A might require 1,500/month for 20 years; Mortgage B might require 1,250/month for 25 years. Same interest rate, same loan amount, different payment structure. The shorter-term loan has larger monthly payments but dramatically less total interest. The amortisation schedule reveals exactly how much less — essential information when choosing between offers.
The debt-free moment: when you own more than the bank
A useful milestone often missed in mortgage payoff: the month when your home equity exceeds the remaining mortgage balance. On our 250,000 mortgage with 10% deposit (25,000 equity at start, 225,000 loan): you already "own more than the bank" at purchase because you're starting with 25,000 equity. But if house prices drop 15% in year 1, you could slip underwater. Tracking equity-vs-balance through the amortisation schedule and applying house price assumptions gives you a clear view of your net position over time — and when you'd recover from temporary price drops.
What this calculator shows
The tool produces the full amortisation schedule for a standard amortising loan: monthly payment, principal portion, interest portion, remaining balance for each payment. It assumes fixed rate, fixed payment, no overpayments or missed payments. For realistic mortgage modelling, run the base schedule first, then model specific overpayment strategies against that baseline.
Amortisation produces breakdown based on the inputs provided.
Inputs
This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.
Sources & Methodology
Methodology
Sums interest portion of monthly payments across first 12 months.
References
Frequently Asked Questions
Why is early interest so high?
When does principal exceed interest?
Why does this matter?
Tax deductibility?
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