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Loan Calculator

Compute loan payments based on principal, rate, and time.

  • Free
  • Instant results
  • Runs in your browser
In short

Enter the loan amount, annual interest rate and tenure to get the monthly payment, total interest and total repayment using the standard amortization formula.

How it works

The EMI — equated monthly instalment — is the fixed payment that clears a loan of any kind exactly at the end of its term: EMI = P × i × (1+i)n ÷ ((1+i)n − 1), where P is the amount borrowed, i the monthly rate (annual rate ÷ 12 ÷ 100) and n the number of months.

  1. Enter the loan amount, the annual interest rate and the term in years.
  2. The calculator converts the rate to a monthly one and the term to months.
  3. It returns the instalment, the total interest and a month-by-month schedule.

Each instalment is the same size, but its make-up changes: early on most of it is interest, and by the end almost all of it is principal. That is why prepaying early saves far more than prepaying later — and why the schedule below the calculator is worth reading.

The same formula covers personal, car, home, education and gold loans — only the amount, rate and term change.

Examples

Worked examples:

  • ₹3,00,000 at 11% for 3 years: EMI ₹9,822, total repaid ₹3,53,578, of which ₹53,578 is interest.
  • Two years shorter: EMI rises to ₹26,514, but total interest falls to ₹18,174 — a saving of ₹35,404.
  • One point cheaper (10.0%): EMI ₹9,680, saving ₹1,698 a year.

Lenders also check affordability: most cap all your EMIs together at 40–50% of take-home pay.

Related: Grade Calculator, ROI Calculator, Mortgage Calculator.

Loan Calculator: frequently asked questions

What is the monthly payment formula for a loan?
Payment = P × r(1+r)^n ÷ ((1+r)^n − 1), with r the monthly rate and n the number of payments.
What is the total interest on a loan?
Total interest = monthly payment × number of payments − loan amount.
What is APR?
The annual percentage rate includes the interest rate plus fees, so it reflects the true yearly cost of borrowing.