What is the 8-4-3 rule of Mutual Funds? (2024)

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Table Of Content

  • What is the 8-4-3 rule of Mutual Funds?
  • What is the power of compounding in mutual funds?
  • The 8-4-3 Rules Magic of Compounding
  • Benefits of the 8-4-3 rule
  • Conclusion

Investing money for the future doesn’t have to be complicated. Systematic Investment Plan (SIPs) has become popular and appreciated for their simplicity and long-term wealth-building potential. But in a world where markets can be unpredictable, having a clear plan is super important. That’s where the 8-4-3 rule comes in as an easy-to-follow guide that makes your SIPs work even better. Let’s continue this blog and firstly gain some knowledge about the power of compounding.

What is the power of compounding in mutual funds?

The power of compounding is a fundamental principle that can significantly amplify the growth of investments in Mutual Funds over time. Compounding essentially means earning returns not just on the initial investment but also on the accumulated returns from previous periods. This compounding effect has a great impact, especially when investments are allowed to grow over an extended period.

As your mutual fund investment generates returns, those returns get reinvested along with your principal amount. Subsequently, future returns are calculated not only on your initial investment but also on the reinvested returns. Over time, this compounding process can lead to exponential growth in the value of your investment, and the longer your money stays invested, the greater the potential for compounding to significantly boost your returns.

The 8-4-3 Rule’s Magic of Compounding

One of the strategies for compounding money through mutual funds is to use the 8-4-3 rule, where the compounding effect grows exponentially. In the initial 8 years, the compounding effect shows good results, but its speed increases in the next 4 years and super-exponentially in the following 3 years.

Let’s understand with the example-
Consider making a monthly investment of Rs. 30,000 and earning a 12% annual return. Let us examine the interesting pattern of the value of your portfolio:

First fifty lakhs: Eight Years of being patient

Although it may seem like a long wait, your investment increases your investment increases to the first Rs.50 lakhs after 8 years. It takes some patience to get beyond this early period when compounding starts to show its magic.

Reducing the time to 4 years for the second Rs. 50 lakh

Remarkably, it takes just 4 years, half the period, for the next Rs. 50 lakhs to enter your portfolio. Thanks to the compounding effect gathering momentum, this acceleration has occurred.

A speedy three years for the third Rs. 50 lakhs

Even quicker, the third time of Rs. 50 lakhs arrive in only three years. Tour money is now increasing more quickly, demonstrating compounding’s true power.

20th Year: Nearly Annually Adding Rs. 50 Lakhs

When you reach the 20th year you almost double your money every year by adding Rs. 50 lakhs. The real power of compounding.

Let’s understand this with the simplest example-

Consider this scenario: if you invest Rs. 500 per month in an equity fund through SIP for 4 years, assuming an average SIP return of 10%, your gains will amount to Rs. 5,606. Now, if you decide to continue your SIP for an additional 2 years, your gains increase significantly to Rs. 13,465.

The difference in earnings between the first 4 years and the next 2 years is Rs. 7,859. This showcases the power of compounding. The longer you invest, the more compounding works in your favor, leading to greater returns over time. It emphasizes the importance of staying invested for an extended period to harness the full potential of compounding and maximizing your gains.

Bullet Points

  • Your invested money per month of 30,000 with an average return of 12%
  • Your first Rs. 50 lakh rupee will reach within 8 years
  • Next Rs. 50 lakh will reach only 4 years
  • Than next Rs. 50 lakh will reach in 3 years
  • By the 20th year, consistently added almost Rs. 50 lakh each year.
  • Demonstrates the power of compounding and disciplined investing.

Benefits of the 8-4-3 rule

Disciplined Investing

The 8-4-3 Rule is like a guide that helps you stay on track with your investments. It's all about being disciplined, which means sticking to your plan for a long time. This disciplined approach helps avoid emotional decision-making during market fluctuations.

Inflation Alignment

The annual 4% increase safeguards investments against the effects of inflation, ensuring that the real returns maintain their value over time.

Dynamic Portfolio Management

Regular reviews empower investors to make informed decisions allowing them to adapt their portfolio to changing market dynamics, minimizing risks and maximizing opportunities.

Conclusion

In conclusion, the 8-4-3 rule for mutual funds provides a clear path for investors using Systematic Investment Plans (SIPs). Compounding, disciplined investment, and dynamic portfolio management are all used in this rule. The significant path is highlighted by the example of investing Rs. 30,000 per month at a 12% annual return: gradual growth to Rs. 50 lakhs in 8 years, followed by faster gains and stable additions of Rs. 50 lakhs yearly by the 20th year. This disciplined approach, coupled with adaptability to inflation and market changes, positions investors for long-term financial success. Additionally, a simple SIP example of investing Rs. 500 per month for 6 years underscores the significant returns achieved by extending the investment horizon. The 8-4-3 Rule is more than a guideline it's a powerful strategy to unlock the full potential of compounding for a robust financial by Online SIP in mutual fund schemes.

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What is the 8-4-3 rule of Mutual Funds? (2024)

FAQs

What is the 8-4-3 rule of Mutual Funds? ›

8-4-3 Investment Rule: In the 8-4-3 strategy, the average return of a particular investment amount for 8 years is 12 per cent/annum, while after that time period, it will take only half of that horizon, i.e., 4 years (total 12 years), to get a return of 12 per cent.

What is the rule of 8 4 3 in mutual funds? ›

The rule of 8-4-3 for mutual funds states that if you invest Rs 30,000 monthly into an SIP with a return of 12% per annum, then your portfolio will add Rs 50 lacs in the first 8 years, Rs 50 lacs in the next 4 years to become Rs 1 cr in total value and adds further Rs 50 lacs in the next 3 yrs to reach Rs 1.5 cr.

What is the 8 3 4 rule? ›

- You can follow this rule to systematically grow your money: - 8% of Your Income: Allocate 8% of your income towards investments. - 4% Return: Aim for an annual return of 4% on your investments. - Reinvest for 3 Decades: Continue reinvesting your returns for a period of 30 years.

What is the power of compounding 8 4 3 rule? ›

The 8-4-3 rule of compounding can be your way to achieve the Rs 1 crore corpus goal. Jiral Mehta, Senior Research Analyst, FundsIndia said that in this strategy, if you invest Rs 10,000 every month, assuming annual returns of 12 per cent, it takes 8 years to reach the Rs 16 lakh maturity amount.

What is the best investment to get monthly income? ›

Best monthly income plans you should consider
Monthly Income PlanMinimum period of investmentRate of returns
Pradhan Mantri Vaya Vandana Yojana (PMVVY)10 years7.4% p.a.
Systematic Withdrawal Plans (SWPs)5 - 40 years7-13%
Long-Term Government Bonds10 yaers or more6-9%
Mutual Fund Monthly Income PlansELSS Funds : 3 years8-15%
5 more rows
Apr 10, 2024

What is the 8 4 3 1 rule? ›

The 8-4-3 rule implies that your money should double roughly every 8 years if invested at an average annual return of 8%. By applying this rule, your money doubles every 8 years, quadruples in 16 years, and multiplies by 8 in 24 years due to compounding.

What is the 80 20 rule in mutual funds? ›

In investing, the 80-20 rule generally holds that 20% of the holdings in a portfolio are responsible for 80% of the portfolio's growth. On the flip side, 20% of a portfolio's holdings could be responsible for 80% of its losses.

Why does the 4 rule work? ›

The 4% rule limits annual withdrawals from your retirement accounts to 4% of the total balance in your first year of retirement. That means if you retire with $1 million saved, you'd take out $40,000. According to the rule, this amount is safe enough that you won't risk running out of money during a 30-year retirement.

How do you calculate the 4 rule? ›

4% rule calculation. Start by adding up all your investments, retirement accounts, and residual income. Calculate 4% of that total, and that's the budget for your first year of retirement. After each year, you adjust for inflation.

What is the 7 8 loss rule? ›

Always sell a stock it if falls 7%-8% below what you paid for it. This basic principle helps you always cap your potential downside. If you're following rules for how to buy stocks and a stock you own drops 7% to 8% from what you paid for it, something is wrong.

What is the number one rule of compounding? ›

Charlie Munger's first rule of compounding is to never interrupt it unnecessarily. Because of the way compounding works over time, to prematurely interrupt it (e.g. selling your shares or stopping to contribute) will forgo the largest upside—most compounding interest benefits occur at the end.

How much money invested at 5% compounded continuously for 3 years will result in $820? ›

We know that the amount after 3 years is $820, the interest rate is 5%, and the compounding is continuous. Therefore, investing $701.54 at 5% compounded continuously for 3 years will result in $820.

What is the rule of 69 compounding? ›

The rule of 69 in accounting provides a useful method for approximating the number of years it takes for and investment to double. It depends on a compound interest rate of 6.9%. Accountants and financial professionals make use of this rule to assess the potential growth of and investment.

Where can I invest money and get a 10% return monthly? ›

Summary of the best investments with 10% ROI
  • Private credit.
  • Individual stocks.
  • Real estate.
  • Fine art.
  • Debt.
  • A business.
  • Private startups.
  • Cryptocurrencies.
Jan 4, 2024

How much should I invest to get $50,000 per month? ›

Assuming the average annual dividend yield to be 7%*, you would need to invest INR 85,00,000 to get approximately INR 50,000 per month. *The average dividend rate is calculated from the top 15 dividend-yielding stocks.

How much do I need to invest to make $1,000 a month? ›

Reinvest Your Payments

The truth is that most investors won't have the money to generate $1,000 per month in dividends; not at first, anyway. Even if you find a market-beating series of investments that average 3% annual yield, you would still need $400,000 in up-front capital to hit your targets. And that's okay.

What is the 15 15 15 rule for mutual funds? ›

If investors aim to earn Rs 1 crore in the near future, this rule can be a good attempt to achieve your goal. What is 15-15-15 Rule? The rule says to achieve the goal of earning Rs 1 crore, an investor should invest Rs 15,000 monthly through SIP for 15 years, considering a 15% annual return from an equity fund.

What is the 75 5 10 rule for mutual funds? ›

Diversified management investment companies have assets that fall within the 75-5-10 rule. A 75-5-10 diversified management investment company will have 75% of its assets in other issuers and cash, no more than 5% of assets in any one company, and no more than 10% ownership of any company's outstanding voting stock.

What is the 3 5 10 rule for mutual funds? ›

Specifically, a fund is prohibited from: acquiring more than 3% of a registered investment company's shares (the “3% Limit”); investing more than 5% of its assets in a single registered investment company (the “5% Limit”); or. investing more than 10% of its assets in registered investment companies (the “10% Limit”).

What is 15 15 30 rule in mutual funds? ›

15 X 15 X 30 rule of mutual funds

If u do a 15,000 Rs. SIP per month for 30 years (instead of 15 years as earlier), at a 15% compounded annual return, You will be able to accumulate 10 CRORE against 1 crore if u invest for 15 years), said Balwant Jain.

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