By: Tavaga Research
Compounding is probably the most powerful concept in the field of investment and finance. It is easy to comprehend and can be defined as the increase in the value of an investment, due to the interest earned on the principal, as well as on the accumulated interest. The essential process underlying compounding is that the interest earned on the principal is reinvested, so that, the interest that has been added also earns interest.
In other words, if you have INR 1000 and earn 10% in interest, you have INR 1100 at year-end. Then in the next year, if you earn 10% interest on that, you end up with INR 1210 and so on. This demonstrates the multiplier effect that compounding has on the invested money. The power of compounding works by growing your investments at an exponential rate instead of an arithmetic rate (straight line). The steepness of the curve depends on the rate of return on the investment. A higher rate translates to a steeper curve and vice versa.
The foundations of compound interest lie in the concept of the time value of money (TVM), which states that the value of the money is time-dependent. Having INR 1000 today is preferable to receiving it in a year’s time because you can invest it to generate dividends and interest income. The postponement of the receipt of INR 1000 leads to an inflated opportunity cost. Understanding the time value of money (TVM) will help you appreciate the importance of compound interest.
The power of compounding can be calculated from the power of compounding calculator offered by Tavaga.
There are several factors that influence the rate at which the money compounds:
Investment Period (In Years) | Accumulation using compound interest | Accumulation using simple interest | Difference |
5 | 1610.51 | 1500 | 110.51 |
10 | 2593.74 | 2000 | 593.74 |
15 | 4177.25 | 2500 | 1677.25 |
20 | 6727.50 | 3000 | 3727.50 |
25 | 10834.71 | 3500 | 7334.71 |
From the above graph, we can clearly see the difference in the accumulated amounts of investment of INR 1000 using simple and compound interest. The divergence increases with the investment period, indicated by the green line above. As evident, at the end of 20 years, the amount invested has grown 6.7 times under the compounding effects as opposed to 3 times under the simple accumulation, highlighting the power of compounding.
The easiest way to understand the effect of compounding on your investment is to use the “Rule of 72”. This rule helps you approximate the rate of return required to double your money in a certain number of years. Alternatively, it can show the number of years required to double your money at a given rate of return.
In other words, the rate of return required to double your money is 72/ Number of years. So, if you are earning say 10% on an investment, you can expect your money to double in 7.2 years. The Rule of 72 is only an approximation, though.
Every investor has a different financial goal.
For instance, investor X may want a corpus of INR 1 crore for his retirement after 25 years. Investor Y, on the other hand, may want INR 50 lakhs in 10 years for a house. Online SIP calculators can help you find out how much you need to start investing today in order to attain your financial goals.
The magic of compounding tool, sometimes also referred to as the SIP Calculator helps an investor in calculating total wealth generation over the investment period.
There are several ways to calculate compound interest. The easiest way is to use an online calculator as mentioned above. Though, it is helpful to see the internal working of the calculations.
The formula is:
A= P(1+[r/n])^nt
Note that the annual interest rate is divided by the number of times it’s compounded in a year. For example, let’s say you put INR 5000 into a savings account paying 5% interest compounded monthly for 10 years. In this situation, you know that P (INR 5000), r (0.05), n (12), and t (10). Pugging these numbers in the compound interest formula gives us: A= 5000(1+ [0.05/12])^120 = 8235.05.
Compounding can also work against you and have negative consequences for your finances if you owe money. The scenarios where compounding works against you are:
The effect of compounding can be more significant if your money has abundant time to work for you. Along with a longer time horizon, periodic investing at various intervals helps the principal to grow multifold.
Tavaga is everything you need to start saving for your goals, stay on track, and achieve them in time.
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