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Loan Details

₹30 Lakh

₹1L₹1Cr
%
1%30%
yr
1 yr30 yr

Monthly EMI

₹26,035

per month · 20 yr · 8.5% p.a.

52%interest

Principal

₹30,00,000

Total Interest

₹32,48,327

Total Payment

₹62,48,327

Principal vs Interest — per year

Amortization Schedule

YearOpening BalancePrincipal PaidInterest PaidClosing Balance
Year 1₹30,00,000₹59,707₹2,52,709₹29,40,293
Year 2₹29,40,293₹64,984₹2,47,432₹28,75,309
Year 3₹28,75,309₹70,728₹2,41,688₹28,04,580
Year 4₹28,04,580₹76,980₹2,35,436₹27,27,600
Year 5₹27,27,600₹83,785₹2,28,632₹26,43,815
Year 6₹26,43,815₹91,190₹2,21,226₹25,52,625
Year 7₹25,52,625₹99,251₹2,13,166₹24,53,374
Year 8₹24,53,374₹1,08,024₹2,04,393₹23,45,351
Year 9₹23,45,351₹1,17,572₹1,94,844₹22,27,779
Year 10₹22,27,779₹1,27,964₹1,84,452₹20,99,815
Year 11₹20,99,815₹1,39,275₹1,73,141₹19,60,540
Year 12₹19,60,540₹1,51,586₹1,60,831₹18,08,954
Year 13₹18,08,954₹1,64,985₹1,47,432₹16,43,969
Year 14₹16,43,969₹1,79,568₹1,32,849₹14,64,402
Year 15₹14,64,402₹1,95,440₹1,16,977₹12,68,962
Year 16₹12,68,962₹2,12,715₹99,701₹10,56,247
Year 17₹10,56,247₹2,31,517₹80,899₹8,24,730
Year 18₹8,24,730₹2,51,981₹60,435₹5,72,749
Year 19₹5,72,749₹2,74,254₹38,163₹2,98,495
Year 20₹2,98,495₹2,98,495₹13,921₹0
Tip: use Advanced Options → Monthly Prepayment to see how extra payments can cut your tenure and save interest.

How It Works

The Equated Monthly Instalment (EMI) formula distributes your loan repayment into equal monthly payments over the chosen tenure. Each payment covers the month's interest on the remaining principal plus a portion of the principal itself. In the early months, a larger share goes toward interest; as the principal reduces, more of each payment chips away at the principal — this is amortization.

EMI Formula

EMI = P × r × (1+r)ⁿ / ((1+r)ⁿ − 1) — where P is the principal, r is the monthly interest rate (annual rate ÷ 12 ÷ 100), and n is the tenure in months.

Example: For a ₹30 lakh home loan at 8.5% p.a. for 20 years — monthly rate r = 0.085/12 = 0.00708, n = 240 months. EMI ≈ ₹26,035 per month, totalling ₹62.5 lakh over 20 years (₹32.5 lakh interest on ₹30 lakh principal).

The key insight: in the early months almost 70% of your EMI goes toward interest. By year 15, more than half finally goes to principal. This is why prepayments made early in the tenure have an outsized impact on reducing total interest paid.

Key Terms

P — Principal
The total loan amount borrowed from the lender.
r — Monthly rate
Annual interest rate ÷ 12 ÷ 100. E.g., 8.5% p.a. → 0.007083/month.
n — Tenure (months)
Total loan duration converted to months. 20 years = 240 months.
EMI
Fixed monthly payment covering both principal repayment and interest.

Frequently Asked Questions

What is an EMI?

An Equated Monthly Instalment (EMI) is a fixed payment amount made by a borrower to a lender on a specified date each month. EMIs are used to pay off both the principal and interest of a loan over a fixed tenure.

How is EMI calculated?

EMI = P × r × (1+r)ⁿ / ((1+r)ⁿ − 1), where P = principal loan amount, r = monthly interest rate (annual rate ÷ 1200), and n = tenure in months. This ensures equal monthly payments throughout the loan period.

Does a longer tenure reduce my EMI?

Yes — a longer tenure lowers your monthly EMI but increases the total interest you pay over the life of the loan. A shorter tenure means higher EMIs but significantly less total interest.

What happens to my EMI if the interest rate changes?

If you have a floating-rate loan, a rise in interest rates increases your EMI (or extends the tenure). A fall in rates reduces it. Fixed-rate loans keep the EMI constant throughout the tenure.

Can I reduce my EMI by making prepayments?

Yes. Making part-prepayments reduces your outstanding principal, which reduces either your EMI or your remaining tenure depending on your lender's policy. Most lenders in India allow prepayments on home loans without charges after a lock-in period.

What is an amortization schedule?

An amortization schedule is a complete table of loan payments, showing how much of each EMI goes toward principal and how much toward interest, along with the outstanding balance after each payment.