EMI Calculator Plot HDFC: How to Use
- Total payment
- ₹
- Result
- Total interest
- ₹
- Result
- Loan amount
- 5000000 ₹
- You entered
An EMI calculator on the HDFC website works out your monthly repayment for a home, car, or personal loan. You enter the loan amount, interest rate, and tenure, and it returns your EMI, total interest, and a chart showing how your outstanding balance falls over time. The plot is a graphical breakdown of principal versus interest in each payment, which helps you see the long-term cost of borrowing.
Formula
The standard EMI formula is:
EMI = P × r × (1 + r)^N / ((1 + r)^N – 1)
- P = principal loan amount (in rupees)
- r = monthly interest rate = annual rate ÷ 12 ÷ 100
- N = loan tenure in months = years × 12
The plot typically shows a stacked area or line chart with two curves: the principal component and the interest component of each EMI. As you progress through the tenure, the interest portion decreases and the principal portion increases.
Worked Example
Using the default values from the calculator above:
- Loan amount (P) = ₹50,00,000
- Annual interest rate = 8.5% → monthly rate (r) = 8.5 / 12 / 100 = 0.0070833
- Tenure = 20 years → N = 240 months
EMI = 50,00,000 × 0.0070833 × (1.0070833)^240 / ((1.0070833)^240 – 1)
(1.0070833)^240 ≈ 5.4167
EMI ≈ 50,00,000 × 0.0070833 × 5.4167 / 4.4167 ≈ 50,00,000 × 0.008689 ≈ ₹43,445
So the monthly EMI is about ₹43,445. Total payment over 240 months = ₹43,445 × 240 = ₹1,04,26,800. Total interest = ₹1,04,26,800 – ₹50,00,000 = ₹54,26,800.
How to Read the Plot
The plot usually has two lines or bars per month:
- Interest portion – starts high because the outstanding balance is large.
- Principal portion – starts low but grows each month as the balance reduces.
In the early years, most of your EMI goes toward interest. For a 20-year loan at 8.5%, the first EMI has roughly ₹35,417 in interest and only ₹8,028 in principal. By the final year, the split reverses. The plot makes this visible at a glance.
Why the Plot Matters
Seeing the principal and interest split helps you decide:
- Whether a shorter tenure is worth the higher EMI.
- How much total interest you will pay over the full term.
- When you might consider prepayment – usually after the interest component drops significantly.
For example, a 20-year loan of ₹50 lakh at 8.5% costs ₹54.3 lakh in interest. If you choose a 15-year tenure, the EMI rises to about ₹49,200, but total interest drops to ₹38.6 lakh – a saving of ₹15.7 lakh.
Common Mistakes When Using the Plot
- Mixing annual and monthly rates – Always divide the annual rate by 12 before using it in the formula. Entering 8.5% as the monthly rate gives a wildly wrong EMI.
- Ignoring fees – The EMI calculator shows only principal and interest. Processing fees, insurance, and other charges are not included.
- Assuming the plot shows a balance – The plot shows the split of each EMI, not the outstanding balance. To see the balance, look for a separate amortization table.
- Rounding too early – Round only the final EMI, not intermediate values. Rounding the monthly rate to 0.007 can change the result by hundreds of rupees.
Limits of the Plot
The plot assumes a fixed interest rate for the entire tenure. Many home loans in India use a floating rate that changes with the repo rate. If the rate changes, the plot shifts. Also, the plot does not show the effect of prepayments or part-payments. If you plan to make extra payments, the actual interest will be lower than the plot shows.
Frequently Asked Questions
What is the difference between the plot and an amortization table?
The plot is a visual chart of the principal and interest split per EMI. An amortization table lists each month’s payment, the interest, the principal, and the remaining balance. The table gives exact numbers; the plot gives a quick visual trend.
Does HDFC’s EMI calculator show the same result as this one?
Yes, if you use the same loan amount, rate, and tenure, the EMI will be identical because both use the standard formula. Small differences may appear due to rounding or if the bank uses a different day-count convention for the first month.
Can I use the plot to decide between a fixed and floating rate?
The plot helps compare tenures and amounts, but not rate types. For fixed vs. floating, you need to estimate future rate movements, which the plot cannot do.
Why does the interest portion start so high?
Interest is calculated on the outstanding balance. At the start, the balance is the full loan amount, so the interest is the highest. As you pay down principal, the interest portion shrinks.
Is the plot useful for a personal loan?
Yes, the same EMI formula applies to any fixed-rate loan. Personal loans usually have shorter tenures and higher rates, so the plot will show a faster shift toward principal compared to a home loan.
Related
Formula used
in p | Loan amount | ₹ | 5000000 | 0 in r | Annual interest rate | % | 8.5 | 0 in n | Tenure | years | 20 | 1 out emi | Monthly EMI | ₹ | (p * r / 1200 * (1 + r / 1200)^(n * 12)) / ((1 + r / 1200)^(n * 12) - 1) | 0 out total | Total payment | ₹ | emi * n * 12 | 0 out interest | Total interest | ₹ | total - p | 0
Each line is one input (in, sel, list) or one result (out: label, unit, formula, decimals). How the calculators work
Method: the standard formula for this calculation, rounded as each result states. See how the calculators work or report an error.