InstantToolsPro
Calculate your loan EMI instantly. Get month-by-month amortization, total interest payable, and full payment breakdown — free, no signup.
Enter loan details and click
Calculate EMI to see results
Type your loan amount or drag the slider. Ranges from ₹10K to ₹1 Crore.
Enter the annual interest rate. Typically 7–15% for most bank loans.
Select months or years. Toggle between both. Up to 30 years / 360 months.
Instant EMI, total interest, full payment breakdown, and amortization table.
An EMI (Equated Monthly Instalment) calculator helps you determine the fixed monthly amount you pay to repay a loan over a chosen tenure. It uses the standard amortization formula: EMI = [P × R × (1+R)N] ÷ [(1+R)N − 1], where P is the principal, R is the monthly interest rate, and N is the number of instalments. InstantToolsPro's EMI calculator runs this formula instantly as you type or adjust the sliders, showing your monthly payment, total interest, and a full month-by-month amortization schedule — all without signup.
For a ₹10,00,000 loan at 8.5% p.a. for 5 years (60 months): Monthly rate R = 8.5/12/100 = 0.00708. EMI = [10,00,000 × 0.00708 × (1.00708)60] ÷ [(1.00708)60 − 1] ≈ ₹20,516. Total payment = ₹12,30,972. Total interest = ₹2,30,972. This is exactly the breakdown the calculator shows instantly — the monthly EMI, the total amount paid across the loan, and how much of that total is interest versus principal.
In the early months of any loan, a larger portion of each EMI goes toward interest, with only a small slice reducing the actual principal balance. As the loan progresses, this ratio gradually flips – later EMIs put more toward principal and less toward interest, because interest is always calculated on the remaining balance, which shrinks over time. This is exactly what the amortization table shows month by month.
This calculator works for home loans, car loans, personal loans, education loans, and any fixed-rate loan product. Simply enter the loan amount, applicable interest rate, and repayment period in months or years. It's equally useful for comparing two loan offers with different interest rates or tenures side by side.