India finance

EMI Calculator

Find the EMI (equated monthly installment) on any loan, the total interest over the tenure and how prepayments shorten it.

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Your loan

₹
%
yr
Prepayment
₹

added to every EMI

Enter the amount, rate and tenure to see your EMI.

Worked example

With these example inputs:

  • Loan amount₹1,000,000
  • Interest rate9%
  • Tenure20 yr

Monthly EMI: ₹8,997

  • Total interest₹1,159,342
  • Total of payments₹2,159,342
  • Payoff time20 yr

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How an EMI is constructed

The equated monthly instalment is the fixed amount a borrower pays each month across the tenure of a loan. It is equated because it never changes, even though what it pays for shifts continuously.

Every retail loan in India is quoted this way, whether for a home, a vehicle or a personal purpose. The arithmetic is identical; only the rate and tenure differ.

The formula behind the number

An amortising loan is repaid in equal instalments. Each one covers the interest that accrued since the last payment, and whatever is left reduces the balance. The instalment that brings the balance to exactly zero on the final payment is:

payment = P × i / (1 − (1 + i)^−n)

Here P is the amount borrowed, i is the monthly rate (the annual rate divided by 12) and n is the number of payments. Nothing else enters the calculation, which is why two lenders quoting the same three inputs must arrive at the same instalment.

Worked example: ₹1,000,000 at 9% over 20 years

The calculator opens on this scenario, so you can follow every step:

  • Amount borrowed: ₹1,000,000
  • Annual rate: 9%, so the monthly rate is 9 ÷ 12 = 0.7500%
  • Term: 20 years, so n = 20 × 12 = 240 payments
payment = 1,000,000 × 0.007500 / (1 − (1 + 0.007500)^−240) = ₹8,997.26

Paying ₹8,997.26 every month for 240 months comes to ₹2,159,342. Subtract the ₹1,000,000 you actually borrowed and the cost of the credit is ₹1,159,342, or 116% of the sum borrowed.

Where each payment goes

The instalment never changes, but its composition does. The first payment carries ₹7,500.00 of interest and only ₹1,497.26 of principal. By payment 120 the split has moved to ₹5,354.26 interest against ₹3,643.00 principal.

PaymentInstalmentInterestPrincipalBalance
1₹8,997.26₹7,500.00₹1,497.26₹998,503
2₹8,997.26₹7,488.77₹1,508.49₹996,994
3₹8,997.26₹7,477.46₹1,519.80₹995,474
120₹8,997.26₹5,354.26₹3,643.00₹710,259
240₹8,997.26₹66.98₹8,930.28₹0.00

At nine percent over twenty years the early instalments are almost entirely interest. Prepayment during the first years therefore removes far more interest than the same sum applied later.

What moves the answer most

Two levers change the total, and they do not pull with equal force.

Add one percentage point to the rate and the instalment goes from ₹8,997.26 to ₹9,650.22, which is ₹156,710 more over the full term. Cut 5 years off the term instead and the instalment rises to ₹10,143, but total interest falls from ₹1,159,342 to ₹825,680. Most lenders allow part-prepayment on floating-rate home loans without penalty. Reducing tenure rather than EMI captures the larger saving.

What this calculator leaves out

Processing fees, insurance bundled with the loan and any prepayment charge on fixed-rate products are excluded. Stamp duty and registration on a property purchase are separate again.

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Frequently asked questions

How is EMI calculated?

EMI uses the standard reducing-balance formula on the loan amount, monthly rate and number of months. Early EMIs are mostly interest. Later ones are mostly principal.

Does prepayment reduce my EMI or tenure?

Usually the tenure: a lump-sum or extra monthly prepayment cuts the outstanding principal and the months remaining, saving interest. Enter an extra amount to see the effect.

What is an EMI in simple terms?

An EMI, or equated monthly installment, is the fixed amount you pay every month to repay a loan over its term. Each payment covers part of the interest and part of the original loan, and the amount stays the same from start to finish. Loans for homes, cars, and other big purchases are usually repaid this way. A longer term gives a smaller EMI but more total interest, while a shorter term does the opposite.

How does the tool work out the EMI?

It uses the standard loan formula, which spreads the loan plus interest into equal monthly payments based on the rate and the term. It turns the yearly rate into a monthly one and the term into a number of months, then balances them so the loan reaches zero at the end. So a loan of 1,000,000 at 9 percent over 20 years gives an EMI of roughly 8,997 per month. The tool also shows the total interest and how long the loan takes to clear.

What is not included here?

It assumes a fixed interest rate for the whole term, so a floating or variable rate would change the EMI over time. The monthly figure it shows includes any extra payment you add, and that extra both saves interest and shortens the loan. It does not include fees, insurance, or other charges that a lender may add. Compare the total interest as well as the monthly EMI, and remember that a small regular extra payment can make a big difference.