EMI (Equated Monthly Installment) is the fixed amount you pay to your bank every month to repay a loan. Each EMI has two components: interest and principal. Understanding exactly how it's calculated helps you make smarter loan decisions.
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Step 1: P = 30,00,000. Annual rate = 8.5%, so monthly rate r = 8.5/12/100 = 0.007083. Tenure n = 20 × 12 = 240 months.
Step 2: (1+r)^n = (1.007083)^240 = 5.3133
Step 3: EMI = 30,00,000 × 0.007083 × 5.3133 / (5.3133 - 1) = 30,00,000 × 0.007083 × 5.3133 / 4.3133
Step 4: EMI = Rs 26,035 per month
Here's what your Rs 26,035 EMI looks like in the first 6 months on a Rs 30 lakh loan at 8.5%:
| Month | EMI | Interest Portion | Principal Portion | Balance Remaining |
|---|---|---|---|---|
| 1 | Rs 26,035 | Rs 21,250 | Rs 4,785 | Rs 29,95,215 |
| 2 | Rs 26,035 | Rs 21,216 | Rs 4,819 | Rs 29,90,396 |
| 3 | Rs 26,035 | Rs 21,182 | Rs 4,853 | Rs 29,85,543 |
| 6 | Rs 26,035 | Rs 21,079 | Rs 4,956 | Rs 29,70,940 |
| 60 (Yr 5) | Rs 26,035 | Rs 19,429 | Rs 6,606 | Rs 27,40,004 |
| 120 (Yr 10) | Rs 26,035 | Rs 16,743 | Rs 9,292 | Rs 23,61,455 |
| 240 (Yr 20) | Rs 26,035 | Rs 183 | Rs 25,852 | Rs 0 |
Notice: in Month 1, Rs 21,250 of your Rs 26,035 EMI is pure interest — only Rs 4,785 reduces your principal. In Year 10, you still owe Rs 23.6 lakh of the original Rs 30 lakh. This is why prepayment in early years is so powerful.
This happens because interest is charged on the outstanding balance. When the balance is high (early in the loan), interest is high. As you pay down principal month by month, the interest portion shrinks and the principal portion grows — but slowly at first.
On the Rs 30 lakh, 8.5%, 20-year loan: Total interest without prepayment = Rs 32.48 lakh. If you prepay Rs 2 lakh at the end of Year 1: you save approximately Rs 5.1 lakh in interest and close the loan 2 years early.
Why is early prepayment so powerful? Because the Rs 2 lakh reduces principal immediately — and every month after that, interest is calculated on a smaller base.
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