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EMI Calculator

Calculate your monthly loan installment in seconds. See exactly what you'll pay each month, how much goes to interest, and what your loan actually costs in total.

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Fixed EMI
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EMI Calculator

Calculate your monthly loan installment

Loan Details

Enter loan details to calculate EMI

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EMI Calculator Facts

Understanding your loan repayment

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EMI
Fixed Monthly Payment

Same amount each month

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Interest
Decreasing Component

Reduces over time

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Principal
Increasing Component

Increases over time

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Schedule
Payment Timeline

Plan your finances

💡 Pro Tip: EMI = [P × r × (1+r)^n] / [(1+r)^n-1] where P = Principal, r = Monthly Interest Rate, n = Number of Months

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How to Use This Calculator

Step-by-step guide to get started

Enter three numbers: the loan amount (principal), the annual interest rate your lender is offering, and the loan tenure in either months or years. Hit calculate and you'll see your monthly EMI, the total interest you'll pay, and the total repayment amount (principal plus all interest).

Try running different scenarios to see how the numbers shift. Extending the tenure by a few years reduces your monthly EMI but increases total interest significantly. A higher down payment reduces the principal, which cuts both your EMI and your interest burden. Small differences in interest rate have surprisingly large effects on long loans — even half a percentage point on a 20-year home loan can mean hundreds of thousands of rupees in additional interest.

Quick Tip: Follow these steps in order for the best experience

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How It Works

Understanding the EMI calculation formula

The EMI formula is: EMI = [P × R × (1+R)^N] ÷ [(1+R)^N − 1], where P is the principal loan amount, R is the monthly interest rate (annual rate divided by 12, then divided by 100), and N is the total number of monthly payments.

To see how this plays out in practice: imagine a loan of ₹500,000 at an annual interest rate of 10% for 5 years (60 months). The monthly interest rate R = 10 ÷ 12 ÷ 100 = 0.00833. Plugging into the formula gives an EMI of roughly ₹10,624. Over 60 months, you pay ₹637,440 in total — meaning ₹137,440 in interest on a ₹500,000 loan. That's a real number worth knowing before you sign.

The underlying principle is called amortization. Because your outstanding balance is highest at the start, the interest portion of each EMI is also highest at the start. As you pay down the principal month by month, the interest portion shrinks and the principal portion grows — even though your payment amount never changes. A full amortization schedule shows this breakdown for every single payment, which is useful for understanding the impact of making an early prepayment.

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💡 Pro Tip: Lower interest rates and shorter tenure reduce total interest paid. Consider prepayment options if available.

Frequently Asked Questions

Find answers to common questions about EMI

EMI stands for Equated Monthly Installment. It's a fixed payment you make to the lender every month on the same date until the loan is fully repaid. Each EMI covers both interest and a portion of the principal, with the split gradually shifting toward more principal over time. The total payment amount stays constant, which makes budgeting straightforward — you always know exactly what's going out.

Because your outstanding loan balance is at its largest right at the start. Interest is calculated on the remaining balance each month, so when that balance is high, the interest charge is high. As you make payments and reduce the principal, less interest accrues each month, which means more of your fixed EMI amount chips away at the actual loan. This is called amortization, and it's why making even one or two extra payments early in a loan can meaningfully reduce the total interest you pay.

Yes, but at a cost. Spreading the loan over more months reduces each individual payment, but you're paying interest for longer, so the total interest paid goes up substantially. A ₹1,000,000 home loan at 8.5% for 20 years has a lower monthly EMI than the same loan for 10 years, but the 20-year version might cost you nearly double the total interest. The right tenure depends on your cash flow — choose the shortest tenure your monthly budget can comfortably support.

Prepaying reduces your outstanding principal, which reduces the interest calculated going forward. Depending on your loan agreement, prepayment either reduces your future EMI amount (same tenure, lower payment) or keeps your EMI the same but shortens the loan tenure (same payment, finish faster). The second option generally saves more total interest. Check your loan agreement for prepayment penalty clauses — many home loans and personal loans in India allow partial prepayment without penalty, especially after a certain period.

For fixed-rate loans, your EMI stays exactly the same from the first payment to the last. For floating-rate or variable-rate loans, your EMI can change when interest rates move. In a falling rate environment, your EMI might decrease (or your tenure shortens). When rates rise, your EMI increases. If you're on a floating rate, it's worth recalculating your EMI whenever rates change so you know your actual monthly commitment.

Simple interest loans charge interest only on the original principal throughout the loan term, and you'd often pay principal and interest separately. With an EMI structure, interest is calculated on the reducing balance each month and bundled into a flat monthly payment. The reducing balance method means you pay less total interest than you would with flat simple interest on the original principal — though lenders sometimes market flat-rate loans in ways that obscure this comparison.

Yes — the EMI formula is the same regardless of loan type. The main differences between loan types are the typical interest rates and tenure ranges: home loans tend to run 8–10% over 10–30 years, car loans typically range from 7–12% over 1–7 years, and personal loans (being unsecured) often run 12–24% over 1–5 years. Enter whatever rate and tenure your lender quotes and the calculator handles the rest.

Still have questions? Feel free to leave a comment below and we'll help you out!

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