How understanding the Rule of 8-4-3 can turn your Rs 30,000 monthly into Rs 1.5 cr? - SBNRI (2024)

How understanding the Rule of 8-4-3 can turn your Rs 30,000 monthly into Rs 1.5 cr? - SBNRI (1)

Want to build wealth faster? Who wouldn’t after all. Are we talking about any get-rich-quick scheme? Nope. If you’re looking for some get-rich-quick ideas, stop here. But if you want to know how to build a Rs 1.5 cr portfolio with the rule of 8-4-3 for mutual funds, then this is for you. So how does this work? Let’s understand the mutual fund rule of 8-4-3 for NRIs/OCIs and how to build wealth over time with the power of compounding in this blog.

What is the Rule of 8-4-3 for mutual funds?

The rule of 8-4-3 for mutual funds or 8-4-3 rule of compounding is 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. Let us show it in tabular form for ease of understanding:

PeriodMoney Add in PortfolioPortfolio Value
First 8 yrsRs 50 lacsRs 50 lacs
Next 4 yrsRs 50 lacsRs 1 cr
Next 3 yrsRs 50 lacsRs 1.5 cr

Note: The expected returns are assumed at 12% p.a. In comparison, Nifty alone has given a return of 14% CAGR in the last 10 years and 14.9% CAGR in the last 20 years. The assumption of 12% is likely to be achievable and might exceed when it comes to actual results delivering further increase in portfolio value

Also read: What is the 15x15x15 Rule In Mutual Funds for NRIs?

How understanding the Rule of 8-4-3 can turn your Rs 30,000 monthly into Rs 1.5 cr? - SBNRI (2)

Breaking down the 8-4-3 Rule in SIP

First 8 yrs:

  • When you invest Rs 30,000 into a monthly SIP for the first 8 years with an expected rate of return of 12%, your total investment made over the period will be Rs 28.8 lacs while your portfolio becomes Rs 50 lacs. This lays the foundation for what is to come, showcasing the power of regular contributions coupled with the wonders of compounding.

Next 4 Years:

  • Building upon the momentum of the initial 8-year period, the subsequent 4 years witness another remarkable feat. Your portfolio surges by an additional Rs 50 lakhs, becoming Rs 1 cr. The seeds of financial discipline sown in the early years now bear fruit, underscoring the importance of perseverance and patience in the world of investing.

Next 3 Years:

  • As the journey progresses, the next 3 years will see the compounding work wonders. Another Rs 50 lakhs will be added to your portfolio, elevating it to a formidable Rs 1.5 crore. The gradual yet consistent growth exemplifies the principle of compounding at its finest, demonstrating how small, consistent efforts yield monumental results over time.

Also read:How to Make 1 Crore in 10 Years by SIP?

Beyond 20 Years:

  • But the story doesn’t end here. By the time the 20th year starts, the power of compounding amplifies exponentially. With each passing year, an additional Rs 50 lakhs finds its way into your portfolio, further cementing your financial prosperity. What began as a modest investment becomes a monumental wealth over time helping you realize your financial goals.

Also read: What is the Rule of 72 and How to use it to Double your Wealth?

Wrapping Up

The 8-4-3 rule of mutual funds is simple yet powerful. By following it, investors can confidently navigate the ups and downs of the market, knowing that their dedication will pay off. This rule offers a clear path to financial freedom, reminding us of the importance of consistency, patience, and the magic of compounding. So, as you set out on your journey to wealth, keep these principles in mind—they can turn your dreams of prosperity into a reality.

Also read:10 Mutual Funds That Doubled Wealth In 5 Years

Looking to Invest in India as NRI/OCI

NRIs can nowdownload the SBNRI Appand choose to invest in different NRI mutual fund schemes in India with ease. You can also get detailed investment advice from experts atSBNRI. Also, visitour blogandYouTubechannel for more details.

SBNRI is an authorized Mutual Fund Distributor platform & registered with the Association of Mutual Funds in India (AMFI). ARN No. 246671. NRIs willing to invest in mutual funds in India candownload the SBNRI Appto choose from 2,000+ mutual fund schemes or canconnectwith the SBNRI wealth team to better understand Mutual Fund investments.

FAQs

What is the 8-4-3 rule in SIP?

  • 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.

Why is 72 the Rule of 72?

  • The Rule of 72 is a formula used to estimate the number of years it takes for an investment to double in value at a fixed annual rate of return. You can calculate it by dividing 72 by the annual rate of return.

What is the 15 15 15 rule in SIP?

  • The rule of 15x15x15 states that investing Rs 15000 a month for 15 years at a return of 15% per annum will give you a wealth of Rs 1 crore at the end of 15 years.

What is the golden Rule of 72?

  • The Rule of 72 is a formula used to estimate the number of years it takes for an investment to double in value at a fixed annual rate of return. You can calculate it by dividing 72 by the annual rate of return.

Can I earn Rs 1 crore from mutual funds?

  • Yes, you can earn Rs 1 crore from mutual funds by following the rule of 15x15x15. With this rule and the power of compounding you can become a crorepati from mutual funds.

What is compounding?

  • The term compounding means that the small investments made regularly grow to become a significant amount in the long run.

Can NRIs become crorepati from mutual funds?

  • Yes, NRIs can invest in various mutual fund schemes in India. If an NRI follows the rule of 15x15x15 and invests Rs 15000 a month in SIP for 15 years with an expected rate of return of 15%, then they will become crorepati after 15 years with a wealth corpus of Rs 1 crore.

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How understanding the Rule of 8-4-3 can turn your Rs 30,000 monthly into Rs 1.5 cr? - SBNRI (2024)

FAQs

How understanding the Rule of 8-4-3 can turn your Rs 30,000 monthly into Rs 1.5 cr? - SBNRI? ›

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 8-4-3 rule for SIP? ›

Now, as per the 8-4-3 Rule: Year 1-8: With a compounded return of 12% on average, your investment might reach approximately Rs 8.36 lakh by the end of year 8. It considers both your monthly contributions and the returns generated. Years 9-12: The power of compounding kicks in.

What is the 8-4-3 1 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 8-4-3 compounding rule? ›

The rule of 8-4-3 when it comes to compounding indicates a style of investment that accelerates growth with time. Initially, a corpus doubles within 8 years through an average annual return of 12% subsequently another doubling happens for the same period after another 4 years following its initial setting up.

What is the 843 rule for compounding? ›

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 if I invest $5,000 per month in SIP? ›

For instance, by initiating a monthly SIP of approximately ₹5,000 and maintaining an annual SIP step-up of 15 percent, coupled with a 15 percent annual mutual fund return, investors could potentially accumulate around ₹5.22 crore over 25 years.

What is the ideal amount for SIP? ›

You must strive to save at least 30% of your gross income or ₹60,000 every month. To calculate how much amount you should invest in SIPs, we will have to use the standard formula, which is 100 minus your age to be invested in equity through mutual funds.

What is the 4 number rule? ›

Divisibility Rule of 4

If the last two digits of a number are divisible by 4, then that number is a multiple of 4 and is divisible by 4 completely. Example: Take the number 2308. Consider the last two digits i.e. 08. As 08 is divisible by 4, the original number 2308 is also divisible by 4.

What is the rule of 1 1 2 3 5 8 13? ›

The Fibonacci Sequence is given as: Fibonacci Sequence = 0, 1, 1, 2, 3, 5, 8, 13, 21, …. “3” is obtained by adding the third and fourth term (1+2) and so on. For example, the next term after 21 can be found by adding 13 and 21.

What is the rule for 1 2 1 4 1 8 1 16? ›

This is a geometric sequence since there is a common ratio between each term. In this case, multiplying the previous term in the sequence by 12 gives the next term.

How long will it take for $10000 to double at 8 compound interest? ›

The result is the number of years, approximately, it'll take for your money to double. For example, if an investment scheme promises an 8% annual compounded rate of return, it will take approximately nine years (72 / 8 = 9) to double the invested money.

What is the 69 rule in compound interest? ›

The Rule of 69 is a simple calculation to estimate the time needed for an investment to double if you know the interest rate and if the interest is compound. For example, if a real estate investor can earn twenty percent on an investment, they divide 69 by the 20 percent return and add 0.35 to the result.

How long will it take an investment to double at 8% pa compounded quarterly? ›

Answer and Explanation:

Since interest is compounded quarterly we first estimate the number of quarters then convert to years. The investment will be doubled in 8 years and 274 days.

What is the 8 3 4 rule? ›

What is the 8-4-3 rule of compounding? 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 for return on mutual funds? ›

Meaning of the 15-15-15 rule in Mutual Funds

The Investment: You should invest Rs 15,000 per month. The Tenure: The total of your investment should be 15 years. It means that you will invest Rs 15,000 every month for the next 15 years. The Return: Your expected returns on your investment should be 15%

What is the 7 year compounding rule? ›

How the Rule of 72 Works. For example, the Rule of 72 states that $1 invested at an annual fixed interest rate of 10% would take 7.2 years ((72 ÷ 10) = 7.2) to grow to $2. In reality, a 10% investment will take 7.3 years to double (1.107.3 = 2). The Rule of 72 is reasonably accurate for low rates of return.

What is 7 5 3 1 rule in SIP? ›

While the majority of your SIP investments are spread across multiple funds, the 7-5-3-1 rule suggests setting aside a portion for a one-time lump sum investment. This allows you to capitalize on specific opportunities or market conditions.

What is the 15 15 15 rule in SIP? ›

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. Consistent adherence to this strategy can lead to significant wealth accumulation.

What is the formula for calculating SIP? ›

The SIP calculator will generate a result using the above information and the following formula: Amount invested × ({[1 + Periodic rate of interest] Total number payments – 1} / Periodic rate of interest) × (1 + Periodic rate of interest).

What is Rule of 72 for SIP? ›

The rule of 72 operates on the principle that you can roughly determine the number of years it takes for an investment to double by dividing 72 with the expected annual rate of return.

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