A flat rate charges interest on the full amount for the whole tenure, so it costs far more than a reducing rate at the same number: 10.00% flat over 36 months is about 17.92% on a reducing balance. Enter your quote to see its true cost.
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P is the loan amount, n the tenure in months, and r the yearly rate divided by 12 and by 100.
interest = P × rate × years
EMI = (P + interest) ÷ n
Interest is charged on the full amount for the whole tenure, even after most of it is repaid.
EMI = P × r × (1 + r)n ÷ ((1 + r)n − 1)
Each month's interest is charged on the balance still owed, so it falls as you repay.
The equivalent reducing rate is the one that gives the same EMI over the same tenure. The APR is the yearly rate at which the money you receive after fees equals the present value of every EMI. Both are found by search, to two decimals.
| Figure | Source | Checked |
|---|---|---|
| EMI on a reducing balance | Standard loan EMI formula | 02-Oct-2026 |
| A Key Facts Statement for business term loans sanctioned from 01-Oct-2024 | RBI notification, 15-Apr-2024 | 02-Oct-2026 |
| The APR in the Key Facts Statement includes all charges, not just interest | RBI notification | 02-Oct-2026 |
| Step | Working | Result |
|---|---|---|
| Flat interest | ₹10,00,000 × 10.00% × 3 years | ₹3,00,000 |
| Flat EMI | (₹10,00,000 + ₹3,00,000) ÷ 36 | ₹36,111 |
| Reducing EMI | The EMI formula at 10.00% | ₹32,267 |
| Reducing interest | ₹32,267 × 36 minus ₹10,00,000 | ₹1,61,619 |
| Reducing rate with the flat EMI | The rate whose EMI is ₹36,111 | 17.92% |
| APR with a 2.00% fee | You receive ₹9,80,000 and pay ₹36,111 for 36 months | 19.38% |
The same "10.00%" costs ₹3,00,000 in interest when it is flat and ₹1,61,619 on a reducing balance. Read the other way, 10.00% on a reducing balance is the same as about 5.39% flat.
Straight answers on the method, the sources and what the numbers do and do not mean.
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Last checked: 02-Oct-2026.
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