How to become rich? How to make a million dollars fast? Are you looking for answers to these questions online? There are hundreds of books on how to get rich fast and how to become a millionaire. A common advice you get in all good investment books is to stay invested for the long term and witness the magic of compounding.
When you invest money, its impact will not be immediately visible, but its growth will be evident as time passes. This shows that patience is the key in investing. Only patient investors reap the benefits of investing and witness the magic of compounding. With a little discipline and the power of compounding, you can easily increase your money manifold. Have you ever wondered how long it takes to make a million dollars? The answer depends on how much you invest and the returns you get from your investment. But earning a million dollars isn't as hard as you might think.
How to use compounding to become a millionaire?
Compounding allows your initial investment to earn a return, which is then reinvested over time to generate more income. By investing this return over and over again over the same investment period, compounding helps to significantly increase the value and profitability of your investment.
How does the 8-4-3 rule work?
By following the 8-4-3 rule of compounding, you can help your money grow faster. Let's take an example of how this rule grows money: Suppose you invest Rs 20,000 every month in an instrument that pays 12% interest per annum. If this is added annually, you will get Rs 32 lakh in eight years. If the first 32 lakhs are made in 8 years, then the next 32 lakhs are made in just 4 years at the same interest rate. Thus, at the end of 12 years, if you invest Rs 20,000 per month in an investment instrument, you will get Rs 64 lakh. With the continuation of the investment of Rs 20,000 per month and this amount remaining for another 3 years, the corpus will be Rs 1 crore.
You can follow this growth pattern for your investment:
Initial Growth (Years 1-8) Steady growth in your investment over the first eight years.
Accelerated Growth (Years 9-12) Over the next four years, your investment achieves similar growth to what it achieved in the first eight years.
Exponential Growth (Years 13-15) In the last three years, your investment is again experiencing growth compared to the previous four years.
