Rs 4 Lakh Investment vs Rs 40 Lakh Investment: What is stopping you from starting your investment for retirement planning or any financial goal? Do you think that you need a sizeable corpus and your investment is significantly smaller? Do you think a small investment can't produce capital gains required to finance your retirement? You may be wrong! It's not about what amount to start with; it's about when you start. A few years' delay can cost you dearly. In contrast, starting a few years earlier can boost your returns by many times! A long-term investment can generate a corpus which is 100X the principal. But can an amount which is just 1/10th of another figure produce larger capital gains? Can a Rs 4,00,000 mutual fund lump sum investment create a corpus which is 21 per cent higher than the one generated from a Rs 40 lakh investment? See results –
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(Disclaimer: This is not investment advice. Do your own due diligence or consult an expert for financial planning.)
1/13Why does duration matter in an investment? It's because an investor gets more years for compound growth of their investment. In the short term, it may not appear to be significant, but in the long term it can't go unnoticed. Let's understand it with a few examples.
2/13Let's see what a Rs 6 lakh investment can produce if it grows at 12 per cent in 15, 25, and 35 years. In 15 years, estimated capital gains will be Rs 26,84,139, and the estimated corpus will be Rs 32,84,139.
3/13In 25 years, estimated capital gains will be Rs 96,00,039, and the estimated corpus will be Rs 1,02,00,039. In 35 years, estimated capital gains will be Rs 3,10,79,772, and the estimated corpus will be Rs 3,16,79,772.
4/13The pace of investment growth is improving every 10 years. From 25 to 35 years, the corpus is growing by 3 times.
5/13Suppose you want to invest a fraction of your salary in the form of a Rs 5,000 monthly SIP, where your annualised return is 12 per cent. Here are the corpuses you can create in 20, 30, and 40 years. In 20 years, the total investment will be Rs 12,00,000, estimated capital gains will be Rs 33,99,287, and the estimated corpus will be Rs 45,99,287.
6/13In 30 years, the total investment will be Rs 18,00,000, estimated capital gains will be Rs 1,36,04,866, and the estimated corpus will be Rs 1,54,04,866. In 40 years, the total investment will be Rs 24,00,000, estimated capital gains will be Rs 4,65,65,355, and the estimated corpus will be Rs 4,89,65,355. If you look at the rise between 30 and 40 years, with an extra investment of just Rs 6,00,000, the extra corpus generated is more than 3 times.
7/13Now let's see how a small amount can generate a larger corpus compared to what a bigger amount can do. Here, we take the example of a Rs 2 lakh lump sum and a Rs 10 lakh lump sum investment in a mutual fund. The expected annualised return in each case is 12 per cent. The duration for a Rs 2 lakh investment is 35 years, and for a Rs 10 lakh investment, it is 20 years.
8/13Estimated capital gains from a Rs 2 lakh investment in 35 years will be Rs 1,03,59,924, and the estimated corpus will be Rs 1,05,59,924. Estimated capital gains from a Rs 10 lakh investment in 20 years will be Rs 86,46,293, and the estimated corpus will be Rs 96,46,293.
9/13You can see that a Rs 2 lakh investment is generating nearly Rs 17 lakh extra capital gains because of 15 years of extra compounding compared to a Rs 10 lakh investment.
10/13We will show which of the two investments at a 12 per cent annualised return can generate a higher corpus – a Rs 4,00,000 for 40 years or Rs 40,00,000 for 19 years.
11/13In 40 years, estimated capital gains from a Rs 4 lakh one-time investment will be Rs 3,68,20,388, and the estimated corpus will be Rs 3,72,20,388.
12/13In 40 years, estimated capital gains from a Rs 40 lakh investment will be Rs 3,04,51,047, and the estimated corpus will be Rs 3,44,51,047.
13/13If you compare the capital gains generated from a Rs 4 lakh investment, they are way ahead of the gains created from a Rs 40 lakh investment. It's because the Rs 4 lakh investment is getting 21 years of extra compounding.