Loan Payment Calculator
Calculate your monthly loan payment, total interest and amortization schedule. Works for personal loans, auto loans and mortgages.
- Data verified · July 2026
- Edited by Martín Rodríguez
- Formula verified by automated tests
- Private — runs on your device
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- — Shortened the summary and moved the payment formula upfront.
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How to use this calculator
Follow this tool’s steps, then review its formula, assumptions, and limits below.
When to use this calculator
- You're about to take a personal loan and want to know the monthly payment.
- You're comparing offers from different banks and want to see which is cheaper.
- You're offered 'zero-interest' installments and want to verify there's no markup.
- You already have a loan and want to calculate the remaining balance if you prepay.
- You're evaluating a mortgage and want to simulate payments.
Monthly payment by loan amount and term (at 7% APR)
Standard amortization at a fixed 7% APR. Your rate changes the numbers, but the shape holds: shorter terms = higher payment, far less total interest.
| Loan amount | 3 years | 5 years | 7 years |
|---|---|---|---|
| $10,000 | $309 | $198 | $151 |
| $20,000 | $618 | $396 | $302 |
| $30,000 | $926 | $594 | $453 |
| $50,000 | $1,544 | $990 | $755 |
How it works
What Is Standard (French) Amortization?
The French amortization system is the most common loan repayment method worldwide. Its distinctive feature is a fixed payment throughout the entire term, making budgeting easy.
What changes month to month is the internal composition:
The Formula
payment = principal x (i x (1+i)^n) / ((1+i)^n - 1)Where:
How Interest Compounds Over Term Length
| Term | Total Interest (at 6.5% annual) |
|---|---|
| 60 months (5 years) | ~17% of principal |
| 120 months (10 years) | ~37% of principal |
| 180 months (15 years) | ~61% of principal |
| 240 months (20 years) | ~88% of principal |
| 360 months (30 years) | ~128% of principal |
> Takeaway: the longer the term, exponentially more interest. If you can afford a higher payment, choose a shorter term.
Interest Rate vs APR — The Key Difference
| Concept | What It Is | What It's For |
|---|---|---|
| Nominal Rate | Base rate without compounding | What banks advertise |
| Effective Annual Rate | Rate with monthly compounding | True cost of money |
| APR (Annual Percentage Rate) | Effective rate + fees + insurance | True cost of the loan |
Always compare by APR, never by the nominal rate alone. A loan at 5.5% nominal can have a higher APR than one at 6% if the first has high origination fees.
Alternative Amortization Methods
| System | Payment | Principal Repaid | Total Interest |
|---|---|---|---|
| French (Standard) | Fixed | Increasing | Higher |
| German (Constant Principal) | Decreasing | Fixed | Lower |
| Interest-Only | Interest only + balloon | None until end | Highest |
Tips for Borrowers
1. Compare APR, not just the rate: two lenders with the same rate can have very different APRs.
2. Choose the shortest term you can afford: you'll pay dramatically less interest.
3. Read the fine print on insurance: mandatory life insurance or payment protection can add 1-3% to your effective cost.
4. Consider prepayment: paying extra toward principal early saves enormous future interest.
5. Fixed vs variable: fixed rates give certainty; variable rates can save money but carry risk.
Prepayment Benefits
Paying an extra $100/month on a $250,000, 30-year mortgage at 6.5%:
Common Mistakes
1. Only comparing monthly payments: a lower payment with a longer term means much more total interest.
2. Ignoring compounding: the difference between 5% and 6% annual rate may seem small, but over 30 years it's tens of thousands.
3. Not reading insurance costs: some lenders bundle expensive insurance that doubles the effective rate.
4. Taking the longest term so the payment fits your budget: if the payment doesn't fit, borrow less.
5. Not prepaying when possible: extra payments at the start save the most due to how amortization works.
Example: $250,000 mortgage at 6.5% for 30 years
6.5 / 12 = 0.542%.250,000 x (0.00542 x 1.00542^360) / (1.00542^360 - 1).1,580 x 360 = $568,861.568,861 - 250,000 = $318,861.Frequently asked questions
What is better: a shorter or longer loan term?
How is a monthly loan payment calculated?
What is APR and why is it so important?
Can I prepay my loan early?
Does this payment include insurance?
What is the difference between fixed and variable rate?
How much house can I afford?
What happens if I miss a payment?
Sources & references
Update history
Log of data, formula and content changes for this calculator.
- Shortened the summary and moved the payment formula upfront.
Methodology & trust
Finance calculator with its formula verified automatically against CFPB — Loan Estimate Explainer, per our editorial policy and methodology.
Updated: July 2026. Parameters are verified periodically against the cited sources.
Calculations run 100% in your browser. We do not store or transmit your data.
Indicative results. For critical decisions, consult a professional.
Rodríguez, M. (2026). Loan Payment Calculator. Hacé Cuentas. https://hacecuentas.com/en/loan-payment-calculator
Content licensed under CC-BY 4.0 — reuse it citing the source with a link to Hacé Cuentas.