You are about to borrow ₹5 lakh at 12% per annum for 3 years. Your bank says your EMI is ₹16,607.
Should you trust that number? Where does it come from? And how much are you actually paying the bank in interest over the full tenure?
Understanding how personal loan interest is calculated is not just maths - it is power. The borrower who understands this can negotiate better rates, choose the right tenure, make smarter prepayments, and avoid being surprised by the total cost of their loan.
This guide covers everything: the EMI formula, step-by-step worked examples, flat rate vs reducing balance, amortisation schedules, and the free calculators every Indian borrower should bookmark. Before we proceed, let us take a look at the latest updates on personal loan interest calculations in 2026
Before the formula, you must understand which interest calculation method your lender uses:
Interest is calculated on the original principal for the entire tenure - regardless of how much you have already repaid. This is expensive and misleading.
Formula: Total Interest = P × R × T Where P = Principal, R = Annual rate, T = Tenure in years
Most personal loans in India use the reducing balance method - interest is recalculated on the outstanding principal after each EMI payment.
As you repay principal each month, the interest charged in the next month reduces. This is fairer and cheaper than the flat rate method.
| Method | Monthly EMI | Total Interest | What You Pay Extra |
| Flat Rate | ₹18,889 | ₹1,80,000 | ₹82,148 more |
| Reducing Balance | ₹16,607 | ₹97,852 | (the right way) |
Always confirm with your lender that the reducing balance method is being used. Fintech apps and some NBFCs sometimes advertise low flat rates that are deceptively expensive.
The Equated Monthly Instalment (EMI) formula is:
EMI = P × R × (1 + R)^N ÷ [(1 + R)^N − 1]
Where: P = Principal loan amount (the amount you borrow) R = Monthly interest rate = Annual interest rate ÷ 12 ÷ 100 N = Loan tenure in months
This formula looks intimidating - but once you understand what each part does, it makes complete sense.
P × R = Your first month's interest charge (1 + R)^N = The compounding factor over the full tenure. The full formula balances the two so that each EMI is equal - a fixed amount - for the entire loan period, even though the split between interest and principal changes every month.
Given: P = ₹5,00,000 Annual interest rate = 12% per annum N = 3 years = 36 months
Total repayment: ₹16,607 × 36 = ₹5,97,852 Total interest paid: ₹5,97,852 − ₹5,00,000 = ₹97,852
| Loan Amount | 12 Months | 24 Months | 36 Months | 60 Months |
| ₹1,00,000 | ₹8,885 | ₹4,707 | ₹3,321 | ₹2,224 |
| ₹2,00,000 | ₹17,770 | ₹9,414 | ₹6,642 | ₹4,448 |
| ₹3,00,000 | ₹26,655 | ₹14,121 | ₹9,963 | ₹6,672 |
| ₹5,00,000 | ₹44,424 | ₹23,536 | ₹16,607 | ₹11,122 |
| ₹10,00,000 | ₹88,849 | ₹47,073 | ₹33,214 | ₹22,244 |
All figures are at 12% per annum on reducing balance. Use InvestKraft's EMI Calculator
The amortisation schedule shows exactly how each EMI is split between interest and principal - month by month. This is the most powerful tool for understanding your loan.
Example: ₹5 lakh, 12% p.a., 36 months - first 6 months:
| Month | Opening Balance | EMI | Interest Component | Principal Component | Closing Balance |
| 1 | ₹5,00,000 | ₹16,607 | ₹5,000 | ₹11,607 | ₹4,88,393 |
| 2 | ₹4,88,393 | ₹16,607 | ₹4,884 | ₹11,723 | ₹4,76,670 |
| 3 | ₹4,76,670 | ₹16,607 | ₹4,767 | ₹11,840 | ₹4,64,830 |
| 6 | ₹4,41,764 | ₹16,607 | ₹4,418 | ₹12,189 | ₹4,29,575 |
| 12 | ₹3,79,584 | ₹16,607 | ₹3,796 | ₹12,811 | ₹3,66,773 |
| 36 | ₹16,441 | ₹16,607 | ₹164 | ₹16,443 | ₹0 |
What this table reveals:
In Month 1, ₹5,000 of your ₹16,607 EMI is pure interest - 30% of your payment goes to the bank before you reduce the principal by even ₹1.
By Month 36, only ₹164 is interest - almost your entire last EMI is principal repayment.
This is why prepayments made early in the loan tenure are so much more valuable than prepayments made later.
In Month 3, a ₹50,000 prepayment reduces ₹50,000 of principal and eliminates interest on that ₹50,000 for all remaining months. In Month 30, the same prepayment saves very little because the principal is already low.