EMI Calculator

An Equated Monthly Installment (EMI) is the fixed monthly payment you make toward a loan until it's fully repaid. This calculator estimates your EMI, total interest, and total repayment amount from the loan amount, interest rate and tenure.

How to Use This Tool

  1. Enter the loan amount you plan to borrow.
  2. Enter the annual interest rate offered by the lender.
  3. Enter the loan tenure in years.
  4. The EMI, total interest and total payment update automatically.

Formula

EMI = P × R × (1 + R)^N / ((1 + R)^N − 1) Where: P = Principal loan amount R = Monthly interest rate (annual rate ÷ 12 ÷ 100) N = Loan tenure in months

Example: for a loan of 500,000 at 9% annual interest over 5 years, R = 0.0075 and N = 60, giving a monthly EMI of approximately 10,379.

Why Use ToolVigo's EMI Calculator

  • Instant recalculation as you adjust any input.
  • Shows total interest paid over the loan's life, not just the monthly figure.
  • Works for any currency — enter figures in whichever currency your loan is in.

Privacy & Security

This tool runs entirely in your browser. Your input is never uploaded to ToolVigo's servers, and nothing is stored once you leave the page.

This calculator provides an estimate for informational purposes only and is not financial advice. Actual EMI, interest rates and repayment terms depend on your specific lender, credit profile, fees and any rate changes over the loan tenure. Consult your bank or a licensed financial advisor before making borrowing decisions.

Frequently Asked Questions

What does EMI stand for?

EMI stands for Equated Monthly Installment — a fixed payment amount made by a borrower to a lender at a specified date each month.

Does this EMI figure include processing fees or insurance?

No — this calculates only principal and interest. Lenders often add processing fees, insurance premiums or other charges that aren't reflected in the EMI formula itself.

Why does a lower interest rate not always mean a much lower EMI?

Because EMI is also driven by loan tenure and principal — a small rate difference has a smaller effect on the monthly figure than changing the tenure or the amount borrowed.