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LOAN REPAYMENT GUIDE

EMI Calculation Guide: Formula, Interest & Repayment Explained

EMI is the regular monthly instalment used to repay a loan. Under the standard monthly reducing-balance method, each instalment contains interest on the outstanding balance and a portion that reduces the principal.

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What EMI means

EMI stands for Equated Monthly Instalment. It is the scheduled amount paid each month during a loan term when the rate and repayment plan remain as assumed. “Equated” describes the regular payment amount, but the division between interest and principal changes from month to month. Early instalments generally contain more interest because the outstanding balance is larger.

Three inputs drive the standard calculation: principal, annual interest rate and number of monthly instalments. Understanding each input is more useful than looking at EMI alone.

Principal, interest rate and tenure

Principal

Principal is the loan amount used in the calculation. It does not automatically include a processing fee, insurance, tax or another charge unless a lender adds that amount to the financed balance.

Annual interest rate

The Worklity calculator accepts an annual percentage rate and converts it to a monthly rate without rounding the intermediate value.

Monthly rate (r) = Annual rate ÷ 12 ÷ 100

At 12% a year, the monthly rate used by the formula is 12 ÷ 12 ÷ 100 = 0.01, or 1% per month.

Loan tenure

Tenure is the repayment period. The formula needs a whole number of months. One year is 12 instalments; 1.5 years is 18 instalments.

The monthly reducing-balance EMI formula

EMI = P × r × (1+r)ⁿ ÷ ((1+r)ⁿ − 1)

Here, P is principal, r is the monthly interest rate, and n is the total number of monthly instalments. When the interest rate is zero, the formula’s fraction would divide by zero, so the correct special case is EMI = principal ÷ number of months.

“Reducing balance” means interest for each month is calculated on the opening unpaid principal, not repeatedly on the original loan amount. After the principal portion of an instalment is deducted, the next month starts with a smaller balance.

Worked example: ₹1,00,000 at 12% for 12 months

For P = ₹1,00,000, r = 0.01 and n = 12, the regular EMI rounded to the nearest paise is ₹8,884.88 under the Worklity schedule method.

MonthOpening balancePaymentInterestPrincipal repaidClosing balance
1₹1,00,000.00₹8,884.88₹1,000.00₹7,884.88₹92,115.12
2₹92,115.12₹8,884.88₹921.15₹7,963.73₹84,151.39

Across the completed 12-month schedule, total interest is ₹6,618.53 and total repayment is ₹1,06,618.53. Because every row is rounded to paise, the final payment may differ slightly from the regular EMI. The calculator adjusts only that final payment so the remaining principal becomes exactly zero.

Principal versus interest in each instalment

Monthly interest equals the opening balance multiplied by the monthly rate. Principal repaid equals payment minus interest. In the example, month one charges ₹1,000 interest and reduces principal by ₹7,884.88. Month two begins with ₹92,115.12, so interest falls to ₹921.15 and a larger part of the same regular payment reduces principal.

An amortization schedule makes this movement visible. Its principal column should add back to the original loan amount; its interest column should equal total interest; and all payments should equal principal plus interest.

How tenure and interest rate affect repayment

Longer tenure

Spreading the same loan over more months usually lowers the monthly EMI, but interest is charged over a longer period. The result is often a higher total interest amount even though each payment feels smaller.

Higher interest rate

A higher rate increases the interest charged on each outstanding balance. With principal and tenure unchanged, this normally raises EMI and total interest. You can use a percentage calculatorto inspect rate differences, but a simple percentage of principal is not a substitute for the reducing-balance EMI formula.

Total interest versus total repayment

Total interest is the sum of interest charged across the schedule. Total repayment is original principal plus that interest. These figures do not necessarily represent the total cost quoted by a lender because fees, GST, insurance, penalties and other charges are outside the version-one Worklity calculation.

The calculator also does not model prepayments, daily-interest rules, floating-rate changes or lender-specific rounding and allocation.

Why a lender quotation may differ

  • The lender may use a different disbursement or first-payment date.
  • Fees, taxes or insurance may be collected separately or financed.
  • A floating interest rate can change during the tenure.
  • Rounding and final-instalment rules can differ by lender.
  • Prepayments, penalties or delayed payments alter the real schedule.

Use the calculator as a transparent estimate, then compare it with the lender’s sanction letter, repayment schedule and applicable terms.

Common EMI calculation mistakes

  • Using the annual percentage directly as the monthly decimal rate.
  • Entering years as months, or months as years.
  • Calculating simple interest instead of reducing-balance interest.
  • Assuming EMI × months always matches a paise-rounded schedule exactly.
  • Treating fees and insurance as included when the calculation excludes them.
  • Comparing loans only by EMI without reviewing total interest and terms.

Frequently asked questions

Does a lower EMI always mean a cheaper loan?

No. A longer tenure can lower EMI while increasing total interest.

What happens at 0% interest?

The principal is divided equally across the number of monthly instalments.

Does Worklity include processing fees or GST?

No. The current calculator covers principal and reducing-balance interest only.

Where can I create the full schedule?

Enter the loan values in the Worklity EMI Calculator to view every monthly row.

Informational disclaimer

This guide explains a standard calculation for general information. It is not financial advice, a lending decision or a guarantee of a lender’s EMI, interest, approval or repayment terms.

About this guide

Worklity provides this guide for general educational use. The calculation examples have been checked against the method used by the related Worklity calculator.

Loan documents and lender quotations may use different rounding, fees or rules. Verify important borrowing decisions directly with the lender; this guide is not financial advice or a loan offer.

Last reviewed: September 2026