Finance Updated May 20, 2026 🕐 3 min read ✓ Verified

How to Calculate Total Interest on a Loan

Total interest is the cumulative cost of borrowing — the difference between the total amount you repay and the amount you originally borrowed. It is the single most useful figure for comparing loans, yet most borrowers focus only on the monthly payment. Understanding how to calculate total interest reveals the true cost of financing decisions and makes the impact of rate differences and term lengths concrete.

interest loan total-cost amortization borrowing

Quick reference

Total interest formula
Total payments minus principal
Simple — works for any amortising loan
Monthly payment formula
P × r(1+r)^n / ((1+r)^n - 1)
Where r = monthly rate, n = months
Biggest lever
Interest rate
1% rate difference on 200k over 25y = ~28k
Second lever
Loan term
5 extra years can double total interest

How total interest is calculated

For any fully amortising loan — mortgage, car loan, personal loan — the total interest paid is simply the total of all payments minus the original principal. If you borrow 150.000 and make 300 monthly payments of 750, your total payments are 225.000. Total interest: 225.000 - 150.000 = 75.000.

This works because every payment on an amortising loan covers both interest and principal. The sum of all payments equals principal plus all interest charges over the full term. No additional calculation is needed beyond multiplying the monthly payment by the number of payments and subtracting the original loan amount.

For simple interest loans — common for short-term personal loans and some car finance — the calculation is even more direct. Simple interest = Principal x Rate x Time. A 10.000 loan at 8% simple interest over 3 years: 10.000 x 8% x 3 = 2.400 total interest.

The difference between simple and compound interest matters for longer loans. Simple interest charges interest only on the original principal. Compound interest charges interest on the outstanding balance — which includes previously accrued interest. All standard mortgages and most consumer loans use compound interest (charged monthly). The compounding means total interest on a 25-year mortgage is substantially higher than a simple interest calculation would suggest.

Total interest formula for amortising loans

Formula
\text{Total Interest} = (M \times n) - P
Multiply the fixed monthly payment by the total number of payments. Subtract the original loan principal. The result is the total interest paid over the life of the loan.
MFixed monthly payment — calculated from the amortization formula
nTotal number of monthly payments — loan term in years multiplied by 12
POriginal principal — the amount borrowed
Total InterestCumulative interest paid across all payments — the true cost of borrowing

Worked examples

Example 1Mortgage total interest
Given: Principal: 250.000 | APR: 3,8% | Term: 25 years (300 months)
Result: Monthly payment: 1.294 | Total payments: 388.200 | Total interest: 138.200

Monthly rate: 3,8% / 12 = 0,3167%. Monthly payment: 250.000 x (0,003167 x 1,003167^300) / (1,003167^300 - 1) = 1.294. Total payments: 1.294 x 300 = 388.200. Total interest: 388.200 - 250.000 = 138.200. The total interest of 138.200 is 55% of the original principal — borrowing 250.000 actually costs 388.200 over 25 years.

Example 2Impact of 1% rate difference on total interest
Given: Principal: 200.000 | Term: 25 years | Compare 3,5% vs 4,5%
Result: At 3,5%: total interest 98.400 | At 4,5%: total interest 128.800 | Difference: 30.400

At 3,5%: monthly payment 1.001, total payments 300.300, total interest 100.300. At 4,5%: monthly payment 1.111, total payments 333.300, total interest 133.300. Difference: 33.000. A 1 percentage point difference in rate on a 200.000 mortgage over 25 years costs approximately 30.000 to 35.000 in additional interest. This illustrates why negotiating the rate matters far more than minor arrangement fee differences.

Example 3Impact of term on total interest
Given: Principal: 180.000 | APR: 4% | Compare 20 vs 30 years
Result: 20 years: total interest 79.200 | 30 years: total interest 128.700 | Extra cost of longer term: 49.500

20 years: monthly payment 1.091, total payments 261.840, interest 81.840. 30 years: monthly payment 860, total payments 309.600, interest 129.600. The 30-year term saves 231 per month but costs an extra 47.760 in total interest. The longer term is not inherently wrong — the monthly saving invested could exceed the interest cost — but the comparison must be made explicitly.

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Total interest by loan amount and rate — 25-year term

Loan Amount3% APR4% APR5% APR6% APR
100.00039.70058.10075.40093.000
150.00059.60087.100113.100139.500
200.00079.400116.200150.800186.100
250.00099.300145.200188.500232.600
300.000119.100174.300226.200279.100

Common mistakes when thinking about total interest

✗ Comparing loans by monthly payment instead of total cost
✓ A lower monthly payment almost always means a longer term or higher rate — both increase total interest paid. Always calculate and compare total interest (monthly payment x number of payments - principal) before choosing between loan offers. The cheapest monthly payment is frequently the most expensive loan overall.
✗ Not accounting for early repayment when estimating total interest
✓ If you plan to sell the property, refinance, or make overpayments, the total interest calculated over the full term overstates your actual cost. Calculate total interest over the expected holding period rather than the full term. Conversely, if comparing with a shorter loan term, ensure the comparison period is identical.
✗ Ignoring fees when comparing total loan cost
✓ Total interest from the amortization calculation excludes arrangement fees, valuation fees, and other upfront costs. The true total cost of borrowing is total interest plus all fees. A loan with a 3,8% rate and 1.500 in fees may cost more than a 4,0% rate with no fees on a short loan term. Always include all costs in the comparison.

Methodology

Total interest calculated as monthly payment multiplied by number of payments minus original principal. Monthly payment uses standard amortization formula with monthly compounding. All calculations assume fixed rate for the full term and no overpayments.

For variable-rate loans, total interest cannot be calculated precisely as future rates are unknown. An estimate can be made using the current rate held constant, but actual total interest will differ as the rate changes.

Cite this guide
APAMLAChicago
Last updated: May 2026

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Frequently asked questions

Does paying off a loan early reduce total interest?
Yes — significantly. Every extra payment reduces the outstanding principal, which reduces the interest charged in all subsequent months. On a 200.000 mortgage at 4% over 25 years, paying an extra 200 per month from the start reduces total interest by approximately 35.000 and shortens the term by about 6 years. The earlier in the loan the overpayments start, the greater the saving, because interest is charged on the outstanding balance throughout.
Why is total interest on a mortgage so high?
Mortgage interest appears large because of the combination of a large principal, a long term, and compound interest. A 250.000 mortgage at 3,8% over 25 years accrues 138.000 in interest because each month, interest is charged on the entire outstanding balance — which starts at 250.000 and falls only slowly in the early years due to amortization front-loading. In year one, approximately 9.500 of the 15.500 in payments goes to interest, with only 6.000 reducing the principal.
Is total interest the same as APR?
No. APR (Annual Percentage Rate) is the annualised cost of borrowing expressed as a percentage — it includes the interest rate plus certain mandatory fees, standardised to allow comparison between lenders. Total interest is the actual euro amount of interest paid over the full loan term. Both are useful: APR for comparing loan offers, total interest for understanding the full financial commitment of a borrowing decision.

Formula based on standard mathematical and financial methods. Results are for informational purposes. Last reviewed May 2026. Version 1.