EMI Calculator for Home, Car and Personal Loans
An EMI calculator turns three inputs, the loan amount, the annual interest rate and the tenure, into the single number that decides whether a loan is affordable: the equated monthly instalment. Every EMI is part interest and part principal, and the split changes every month even though the instalment itself stays the same.
As of September 2026 the RBI policy repo rate stands at 5.25%, and most lenders price home loans off an external benchmark linked to it. Published home loan rates currently run from roughly 7.10% at public sector banks to about 10.50% and above at housing finance companies and NBFCs, with the rate you are actually offered depending on your credit score, income profile and loan-to-value ratio. Car and personal loan rates sit higher still, so run your own numbers rather than a headline rate.
The calculator also shows what most borrowers underestimate: on a twenty-year home loan the interest you pay can exceed the amount you borrowed. Seeing that figure is usually what prompts a shorter tenure or a prepayment plan.
EMI Calculator
Monthly EMI
₹44,186
over 20 years at 8.75% a year
- Total interest payableover 240 instalments
- ₹56,04,529
- Total amount payable₹50 lakh borrowed plus interest
- ₹1,06,04,529
- Interest as a share of the loan
- 112.09%
- Tenure240 months
- 20 years
- First instalment splits as
- ₹36,458 interest + ₹7,727 principal
- Last instalment splits as
- ₹320 interest + ₹43,866 principal
- Paid over a full year
- ₹5,30,226
- Assumes the rate holds for the whole tenure. On a floating rate loan this is the EMI only until the next reset.
The formula
EMI = P × r × (1 + r)^n ÷ ((1 + r)^n − 1)
- P
- Principal, the loan amount actually disbursed
- r
- Monthly interest rate, that is the annual rate divided by 12 and by 100
- n
- Tenure in months, that is years multiplied by 12
The formula assumes the rate stays fixed for the whole tenure, so on a floating rate loan it gives the EMI only until the next reset.
How to calculate it
- 1
Take the net disbursed amount, not the property price
P is what the lender actually pays out. Your own down payment, the processing fee and any insurance premium funded separately are outside the EMI calculation, though the fee is often added to the loan and does then attract interest.
- 2
Convert the annual rate into a monthly rate
Divide the annual percentage by 12 and then by 100. At 8.75% a year, r comes to 8.75 divided by 12 divided by 100, which is 0.0072917. Keep at least seven decimal places, because rounding here moves the EMI by tens of rupees.
- 3
Convert the tenure into months
A 20 year loan is n = 240. Use the months from the first full instalment, not from the sanction date. Pre-EMI interest charged during a construction-linked disbursal is separate and does not reduce the principal.
- 4
Apply the formula
Compute (1 + r)^n first, then multiply P by r and by that power, and divide by the power minus one. The result is the level instalment that repays interest and principal in full over n months.
- 5
Split each instalment to read the amortisation
Interest for a month is the opening balance multiplied by r. The rest of the EMI reduces the principal. Repeat with the new balance and you have the full amortisation schedule, which shows interest dominating the early years and principal the later ones.
- 6
Test a prepayment before you commit to it
Reduce the outstanding balance by the lump sum, then either keep the EMI and solve for a shorter n, or keep n and solve for a lower EMI. Keeping the EMI saves far more interest, because the saving comes from removing high-interest months at the end of the schedule.
EMI per ₹1,00,000 borrowed
| Tenure | At 7.5% | At 8.5% | At 9.5% |
|---|---|---|---|
| 5 years | ₹2,004 | ₹2,052 | ₹2,100 |
| 10 years | ₹1,187 | ₹1,240 | ₹1,294 |
| 15 years | ₹927 | ₹985 | ₹1,044 |
| 20 years | ₹806 | ₹868 | ₹932 |
| 25 years | ₹739 | ₹805 | ₹874 |
| 30 years | ₹699 | ₹769 | ₹841 |
Worked example
- Loan amount
- ₹50,00,000
- Annual interest rate
- 8.75% fixed
- Tenure
- 20 years, so 240 months
- Monthly rate r = 8.75 ÷ 12 ÷ 100 = 0.0072917
- (1 + r)^240 = 5.7181804
- EMI = 50,00,000 × 0.0072917 × 5.7181804 ÷ (5.7181804 − 1)
- Total repaid over 240 months = ₹1,06,04,529, so total interest = ₹56,04,529
- First instalment splits as ₹36,458 interest and ₹7,727 principal; the 240th splits as roughly ₹320 interest and ₹43,866 principal
EMI = ₹44,186 a month, with ₹56,04,529 of interest over the full 20 years
Frequently asked questions
Sources
Rates and rules on this page come from the following. This is a working aid, not professional advice: confirm anything material with your Chartered Accountant before you act on it.
Stop re-keying these figures
Aalekh runs this calculation on your actual client data, pulls the underlying ledgers straight from Tally, and carries the result through to the financial statements and the return.
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