Personal Loan Calculator
Loans & DebtMonthly payment, full amortization schedule, and the true annual cost (APR) once fees are counted.
€202.76
For 5 years
€2,166
€12,166
On €10,000 borrowed
8.3%
8% nominal rate (TAN)
Payments and balance
- Principal
- Interest
- Balance
Combined chart of loan payments by year, split into principal, interest, and fees, with a line showing the outstanding balance falling to zero.
Amortization schedule
| Year | Interest | Principal | Fees | Total payment | Balance |
|---|---|---|---|---|---|
| Year 1 | €738.77 | €1,694.40 | €0.00 | €2,433.17 | €8,305.60 |
| Year 2 | €598.13 | €1,835.04 | €0.00 | €2,433.17 | €6,470.56 |
| Year 3 | €445.82 | €1,987.34 | €0.00 | €2,433.17 | €4,483.22 |
| Year 4 | €280.88 | €2,152.29 | €0.00 | €2,433.17 | €2,330.93 |
| Year 5 | €102.24 | €2,330.93 | €0.00 | €2,433.17 | €0.00 |
How this calculator works
This calculator works out the fixed monthly payment of a personal loan with the equated monthly installment method: the annual nominal rate (the TAN on European offers) is divided by twelve and applied to the outstanding balance, and the payment is sized so the balance reaches exactly zero at the end of the term. The term is entered in months, the way personal loans are quoted. The schedule below shows how each payment splits between interest and principal: early payments are interest-heavy, and the split shifts as the balance falls. At a 0% rate the payment is simply the amount divided by the number of months.
The quoted rate is not the whole cost. Lenders commonly add an origination or administration fee at signing, and sometimes a recurring monthly charge for account management or compulsory insurance. Once you enter them, the calculator reports the effective APR: the single rate that balances the money you actually receive at signing against every payment you make, computed the way the EU Consumer Credit Directive defines it and known locally as TAEG or TAE in several markets. This is the number to compare offers on, because two loans with the same advertised rate can differ by whole percentage points once fees are counted.
Fee names, typical levels, and disclosure rules differ by country, so none are built in: take the figures from your own offer's information sheet, which lenders in many markets must provide, and enter them as they are. The calculator assumes a fixed rate and that every installment is paid as scheduled, with no early repayment. Use the total cost figure to see what the loan adds up to in money, and the effective APR to rank offers with different rates, fees, and terms on a single scale.
Frequently asked questions
How is the monthly payment calculated?
It uses the equated monthly installment formula: P x r x (1 + r)^n / ((1 + r)^n - 1), where P is the amount borrowed, r is the monthly rate (the annual nominal rate divided by 12), and n is the term in months. The payment is constant for the whole term and covers that month's interest first, with the remainder repaying principal. At a 0% rate the formula degrades to the amount divided by the number of months. Monthly fees are charged on top of the installment; they do not change it.
What is the difference between the nominal rate and the effective APR?
The nominal rate is the rate used to compute interest on the balance, and it is what most offers advertise. The effective APR is the total annual cost of the loan: it folds the compounding of twelve monthly charges and every fee into one annual rate. The pair carries local names in many markets, TAN and TAEG in Italy, TIN and TAE in Spain, Sollzins and effektiver Jahreszins in Germany, but the concept is the same everywhere: the nominal rate prices the interest, the APR prices the whole loan. Even with no fees at all, the effective APR sits slightly above the nominal rate, because monthly compounding adds a little to the annual quote.
How is the effective APR computed here?
With the method the EU Consumer Credit Directive prescribes: write down the full cash-flow vector, the net amount received at signing (the loan minus upfront fees) followed by every monthly payment including recurring fees, then solve for the single monthly rate at which those flows discount to zero. That rate, annualized with compounding as (1 + i)^12 - 1, is the effective APR. The equation is solved numerically, which is also why extreme inputs, such as upfront fees as large as the loan itself, show no APR: no rate balances the flows when nothing is actually received.
Do small monthly fees really matter?
More than their size suggests. A monthly charge is collected every month regardless of the shrinking balance, so its weight relative to the interest grows as the loan amortizes. On a 10,000 loan over five years at 8%, a monthly fee of 5 raises the effective APR by more than a full percentage point, roughly the same damage as a 200 one-off fee at signing. When you compare offers, a slightly higher rate with no recurring charges frequently beats a lower advertised rate that carries them; the effective APR settles the question.
Is a longer term better because the payment is lower?
The payment falls, but the cost rises: interest is charged on the balance for more months, so stretching the same amount over a longer term always increases total interest, and any monthly fees are paid more times too. A longer term is a cash-flow tool, not a saving. If the payment on the term you want feels uncomfortable, that is usually a signal to borrow less. Compare the total cost figure across terms to see exactly what the extra months cost.
What does this calculator not include?
It models a fixed-rate loan repaid exactly as scheduled. Variable rates, early repayment and its penalties, missed installments, taxes on the loan, and any insurance you did not enter as a fee are not included. It also does not check eligibility or apply any single country's rules: fee structures, rate caps, and disclosure requirements differ by market, so verify the numbers of your specific offer against its official information sheet before signing.
These calculators are for educational purposes only and are not financial advice. Always consult a qualified financial advisor, mortgage professional, or your bank before making a commitment.
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