
Making wise investing choices is the key to financial security. Investing in a fluctuating market is not anything to be afraid of. Investing regularly and consistently is more important for success than chasing trends/tips. One such tactic for steady, long-term growth is the 8-4-3 rule of a Mutual Fund (SIP). Making payments regularly it helps you preserve a sizable corpus and gradually increase your wealth.
This blog describes the 8-4-3 rule's operation, its potency as a wealth-building strategy, and how to use it to optimize profits.
SIP is nothing but a method of investing in Mutual Funds regularly. Most of the investors invest every month. Investors get units according to the current Net Asset Value (NAV) proportionate to their investment amount. If the NAV of Rs. 10/- and the SIP is of Rs. 5000/-, the investor gets 500 units of that particular fund.
More units are bought during a bear market, while fewer units are bought during a bull market. Through rupee cost averaging, this methodical investment strategy guarantees long-term wealth accumulation while mitigating the effects of market volatility.
It is a method to develop the assets in a structured way since it offers flexibility by giving access to many asset classes, including debt, stocks, hybrid, and sector-specific funds.
One of the strategic investment principles that explains how consistent investments, when paired with the power of compounding, result in significant growth over time is the 8-4-3 rule. It distinguishes between three phases (years) of investment growth: initial, rapid, and exponential.
The investment grows consistently over the first eight years, with an average yearly return of about 12%. At first glance, this would appear to be a moderate development rate, but consistency is key. Compounding allows regular payments to your investment to accumulate over the course of the years.
Compounding becomes increasingly effective after the first eight years. Since the returns are now producing returns, growth quickens. Here, compounding's snowball effect doubles the return on your investment compared to the first eight years. Now, even more return growth is being created with the money earned throughout the first eight years.
The latter three years (years 13–15) see exponential growth in the investment. The growth of the previous four years repeats itself at this point. In other words, your investment doubles once more and experiences growth similar to that during the acceleration period. The compounding of your returns causes the money to rise enormously. Put another way, the snowball effect causes the money earned to begin producing returns at an increasing rate.
Advantages of the 8-4-3 Rule of Compounding:
You benefit from the compounding rule if you have a long investing horizon. The 8-4-3 approach does not require a significant amount of investment capital to establish a large corpus. You should, however, instill discipline and make sure that you keep reinvesting the profits. Here's how you can increase your returns with consistency and discipline:
To build a corpus of Rs 50 lakhs in 15 years, you can invest Rs 10,000 per month for 15 years with a modest rate of return of 12%. Here is how your investment will grow:
Year |
Monthly SIP |
Money Invested |
Interest Earned |
Ending Balance |
Corpus Increased by |
1 |
10,000 |
1,20,000 |
14,400 |
1,34,400 |
-- |
2 |
10,000 |
1,20,000 |
30,528 |
2,84,928 |
1,50,528 |
3 |
10,000 |
1,20,000 |
48,591 |
4,53,519 |
1,68,591 |
4 |
10,000 |
1,20,000 |
68,822 |
6,42,342 |
1,88,822 |
5 |
10,000 |
1,20,000 |
91,481 |
8,53,823 |
2,11,481 |
6 |
10,000 |
1,20,000 |
1,16,859 |
10,90,681 |
2,36,859 |
7 |
10,000 |
1,20,000 |
1,45,282 |
13,55,963 |
2,65,282 |
8 |
10,000 |
1,20,000 |
1,77,116 |
16,53,079 |
2,97,116 |
9 |
10,000 |
1,20,000 |
2,12,769 |
19,85,848 |
3,32,769 |
10 |
10,000 |
1,20,000 |
2,52,702 |
23,58,550 |
3,72,702 |
11 |
10,000 |
1,20,000 |
2,97,426 |
27,75,976 |
4,17,426 |
12 |
10,000 |
1,20,000 |
3,47,517 |
32,43,493 |
4,67,517 |
13 |
10,000 |
1,20,000 |
4,03,619 |
37,67,112 |
5,23,619 |
14 |
10,000 |
1,20,000 |
4,66,453 |
43,53,566 |
5,86,453 |
15 |
10,000 |
1,20,000 |
5,36,828 |
50,10,394 |
6,56,828 |
The mentioned example demonstrates how a sizable corpus can be built in just 15 years. Now, if you stay invested for a longer period of time, the money can double again more swiftly in the upcoming years. Here's what you need to do to maximize your returns:
Your investment strategy can benefit greatly from the application of the 8-4-3 rule. This approach promotes steady, systematic investing and capitalizes on the power of compounding. Start your SIP as soon as you can, keep an eye on your portfolio, and adhere to your long-term objectives to get the most out of this guideline. Your money will grow over time if you are patient and consistent, even though the returns might not be instant. To ensure that you are moving in the correct direction, keep in mind that the route to prosperity begins with tiny, wise steps.
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