Personal Loan Calculator – Fast Monthly Repayment Estimates
Work out monthly repayments, total interest and payoff time for any personal loan. Adjust amount, APR and term. Clear formulas with a worked example.
⚠️ Advisory only: Estimates for guidance. For financial advice, consult a qualified professional.
Personal Loan Calculator
Your loan breakdown
| Item | Value |
|---|---|
| Amount financed | — |
| Payment per period | — |
| Total of payments | — |
| Total interest | — |
| Number of payments | — |
Enter your details and select Calculate.
Typical Personal Loan APRs by Credit Tier (UK Estimates)
Your credit score is the primary factor lenders use to determine your interest rate. While our calculator allows any input, here are the typical ranges you might encounter:
Credit Tier | Representative APR Range | Impact on a £10,000 Loan (36 Mo) |
|---|---|---|
Excellent (800+) | 6.0% – 9.9% | Lowest total interest; high approval odds. |
Good (670–799) | 10.0% – 15.9% | Standard market rates for most bank loans. |
Fair (580–669) | 16.0% – 24.9% | Higher costs; consider “mid-market” lenders. |
Poor (<580) | 25.0% – 35.0%+ | Specialized “bad credit” loans; high interest. |
Pro Tip: Always check your eligibility before a formal application. A “soft search” won’t impact your credit score, but a “hard search” will.
Why Use This Personal Loan Calculator?
Amount → Payment
Enter loan amount, APR and term to see monthly cost.
Totals & payoff
See total repaid and interest across the term.
Amortization
Monthly breakdown of principal, interest & balance.
Shareable
Copy a link that preserves your inputs and result.
How to Use This Personal Loan Calculator
Enter loan amount
The total you plan to borrow.
Choose your APR and loan term
Select rate and months (e.g., 12–84).
View payment schedule and totals
Monthly cost, total repay and interest.
Tips for Getting the Most Accurate Estimate
How Personal Loan Payments Work
This is a standard amortized loan with fixed APR and equal monthly payments. Each payment includes interest on the remaining balance plus principal that reduces it. APR and term determine both the monthly payment and total interest paid.
The Mathematics of Your Monthly Repayment
We use the standard Amortization Formula to calculate your fixed monthly installment. This ensures that by the end of your term, both the principal and the interest are settled to zero.
The formula used is:
Monthly Payment (M) = P × [ r(1 + r)^n ] / [ (1 + r)^n – 1 ]
Variable Definitions:
- M: Total monthly payment.
- P: Principal loan amount (e.g., £5,000).
- r: Periodic interest rate (Annual Percentage Rate divided by 12 months).
- n: Total number of months (e.g., 36 months for a 3-year loan).
Why this formula matters for your budget
Understanding this math helps you see how interest is front-loaded. In the early stages of your loan, a larger portion of your $M$ (Monthly Payment) goes toward interest. As the $P$ (Principal) decreases, the interest charges drop, and more of your payment goes toward clearing the debt.
Formulas Explained with Worked Example
- Principal (PV):
PV = Loan Amount - Monthly rate:
r = APR / 12 - Payment (PMT):
PMT = r × PV / (1 − (1 + r)−n) - Balance after k payments:
Bk = PV(1+r)k − PMT × ((1+r)k − 1)/r - Total & interest:
Total = PMT × n;Interest = Total − PV
Worked example: Amount £8,000; APR 11% → r 0.11/12; term 36 months → n 36. Payment PMT ≈ £262.31/mo. Total ≈ £9,443.16; total interest ≈ £1,443.16. (Rounded; excludes fees/insurance.)
Assumptions: Fixed APR, equal monthly payments, no extra fees unless your widget supports them. Early repayments reduce interest.
Personal Loan Calculator FAQs
What Our Users Say About This Tool
The credit tier table helped me realize I should improve my score before applying. It saved me from a high-interest mistake. Very accurate and easy to use on mobile.
⚠️ All services are offered on an advisory basis only. We do not act as legal, immigration, or financial representatives, and we do not guarantee outcomes. Any actions or applications taken based on our guidance are the sole responsibility of the individual.
Technical Review by: DiuMitra Financial Advisory Team | Last Updated:

