If you have a loan - home, car or any other loan - you must familiarize yourself with the process of Loan Amortization. Here, we explain to you how your EMI payments "amortize" your loan, as well as explain to you why its important for you to be familiar with this process.
Did you know that when you make an EMI payment on your loan, it comprises two items? Firstly, you pay the cost of the loan, i.e., the interest charged by the lender. Secondly, you also pay down some of the loan that you took, i.e., the repayment of the principal amount of the loan.
Over time, your EMIs result in a gradual reduction in the outstanding principal amount of a loan, i.e., you keep reducing your indebtedness. This process of paying down the loan is referred to as Loan Amortization.
The interest component of the EMI payment depends upon the remaining loan balance at any point in time. As you amortize the loan, the total principal amount outstanding reduces with every progressive EMI payment. As a result, the interest component of the EMI keeps reducing over the life of the loan. The EMI amount stays the same but the mixture of principal repayment and interest cost comprising the EMI changes.
Let's demonstrate this through an example. Krishna has took a home loan in 2010 with the following details:
During the early life of the loan, for his EMI payments, Krishna would pay more towards the interest component, and a relatively smaller amount towards the principal repayment. The table below shows the EMI payment for the last month of every year the loan is outstanding. The EMI payments are monthly, and so for a 10-year loan there will be 120 payments. However, for ease of explanation and due to space constraints, we have showed only the EMI payments at the end of each year the loan is outstanding.
| Timing of Payment | Interest (in Rs) | + | Principal (in Rs) | = | EMI (in Rs) | Loan Amt Outstanding (in Rs) |
| December 2010 | 7,057 | + | 5,611 | = | 12,668 | 9,34,180 |
| December 2011 | 6,531 | + | 6,137 | = | 12,668 | 8,62,436 |
| December 2012 | 5,955 | + | 6,713 | = | 12,668 | 7,84,235 |
| December 2013 | 5,326 | + | 7,342 | = | 12,668 | 6,98,996 |
| December 2014 | 4,637 | + | 8,031 | = | 12,668 | 6,06,086 |
| December 2015 | 3,884 | + | 8,784 | = | 12,668 | 5,04,813 |
| December 2016 | 3,060 | + | 9,608 | = | 12,668 | 3,94,427 |
| December 2017 | 2,159 | + | 10,509 | = | 12,668 | 2,74,105 |
| December 2018 | 1,173 | + | 11,495 | = | 12,668 | 1,42,954 |
| December 2019 | 94 | + | 12,574 | = | 12,668 | Nil |
| Note: The EMI shown are for the particular month, but the loan outstanding is the balance at that point in time. | ||||||
As you can see from the table, though the EMI is always the same, in the early life of the loan the interest cost is high, but by the time the last installment is made, the interest cost is almost negligible, with most of the EMI going towards paying down the outstanding loan amount. At the end of the 10-year tenure, the loan extinguishes itself because you have paid back your entire debt through your recurring EMI.
Here is a graphical representation of the above table, demonstrating how the interest component declines over time, and how by the time the loan reaches maturity the bulk of the EMI comprises principal repayment.
Fortunately, this is a calculation that almost any loan advisor can do for you. Alternatively, you can find many loan amortization calculators that can do these calculations for you, so you don't have to struggle with calculating these numbers on your own.
The natural question for you to ask when you see the above table and graph is "its too complicated, why do I need to know this?"
It's important for you to know this for three reasons: