Diwali resolutions

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Wish you all a very happy Diwali

I have been on a break from writing the blog for the last two – three weeks

These last few Diwali holidays I could get time to watch television and all the finance channels like ET now and CNBC etcetera, had programming talking about how well the market had panned out in the last 12 months

That got me thinking on to what I have been writing about for the last few posts on the power of compounding

If you look at the fact that some stocks grew by 40% and there were others which grew by 25% and and maybe some only group by 15%.  On an average if there was a growth of 25% then in 3 years you will double your money if you follow the equations I spoke about earlier.  Which means if you have a working life ahead of you for the next 15 years then you will double your money every 3 years and by the 15th year your money would be close to 30 times what you started with

So if you start by saving 100000 in this year in the next year year year 100000 and then 1 lakh in the subsequent year

The first one lakh will become 2 lacs by the end of the third year, 4 lacs by the end of the 6th year, 8 lacs by the end of the 9th year, 16 lacs by the end of the 12th year and 32 lacs  by the end of the 15th year by the 16th year you would have another 32 lacs (from the 1 lakh that you saved in the second year)and by the seventeenth year another 32 lakhs (from the 1 lakh you saved in the 3rd year)

Suggest by saving 1 lakh for the next 3 years you would end up close to about a crore of Rupees in the 18th year and this is without doing any work

Now I understand that there are caveats to this discussion. Obviously the fact that you need to be doing about 25% per annum, but the fact is if you can monitor and manage your Investments in instruments which can give you this kind of Returns you would really become financially free without too much of a hassle

That’s the power of compounding which can make dramatic differences to where you start from and where you might actually end up. The fact is that the earlier you start and this point I have been ranting about in my multiple posts, the chance of you retiring or living a life on your terms is extremely high.

So this Diwali make a resolution to start investing wisely and let the power of compounding work for you.

So till next time figure out how you can just start small but early and on a consistent basis keep investing.

Carpe Diem

How income tax plays havoc on your savings

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This is a short post. I am only going to carry forward what I had listed last time to encompass the possibilities of income tax

Last time we spoke on how rupees 10000 deposited at three different interest rates caused such a major change in the outcome after 30 or 40 years

Now let’s look at what can eat into the interest rates that you deposit your money at. Suppose you were to deposit in a account which is giving you 10% interest per annum and which is going to compound the money over the next 30 years

Now see what happens if you have to pay income tax on the interest at 30%. In case of India this is the approximate Income Tax you pay on Bank deposits

Suddenly you see that 10% interest has become 7% (10%-30%*10%) interest,  You do not realise this when you are paying the income tax every year but in a compounding scenario which I showed you in the last post this impacts the same way as if you had had only 7% interest

So what you have to be bothered about is not only the rate of interest that you will get but also what are the Income Tax rules for that rate.  As you saw, even though you deposited with the idea that you would get 10% interest and therefore would end 40 years with 450000 amount of money, the reality is going to be that you will only end up with about a 150000

So while everything has a place ,even a Bank Fixed Deposit has a place in your financial planning you have to be aware that Bank fixed deposits actually earn net of tax a very little amount which may actually be less than the rate of inflation

You cannot be creating wealth if what you are an is less or equal to the rate of inflation

Till next time….

How a small change in interest rates can make a huge difference

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In the last post I showed how the hermit ended up with trillions of kgs of grain. How does that example work for you

Lets consider 3 scenarios where interest rates in a FD (fixed deposit)are 7% and long terms savings bond are 10% and in some kind of equity or land are 15% and I have Rs/$ 10000/- to spare.  One assumption for simplicity is that interest rates do not change in all the above cases over the long term. Second assumption is that income tax has not been accounted for in this.

In 3 years the value of the 10000 in my FD will be Rs/$ 12250, the value of my 10000 in the bond will be Rs/$ 13310 and in the equity it will become Rs/$ 15208/-

In 10 years the same will be Rs/$ – 19671, 25937 & 40455/- respectively – FD has doubled in value while the equity/land has gone up 4 times

In 20 years the same will be Rs/$ – 38696, 67274 & 163665/- respectively – FD has gone up 4 times but bond has gone up 6 times and equity 16 times

& in 40 years the numbers will look like this

Rs/$ 149744, 452592 & 2678635/-

So in 40 years- if I had invested 10000 at the age of 25 and went on to live till the age of 65 – in case of a FD I would made the money grow about 15 times, with just 3% more in case of the bond I would have made my money grow 45 times, but with 8% more I would have made my money grow 267 times!!!

Without putting in any hard labour , my money would work for me and make it grow at different levels as long as I stay invested.

This is something that I learned the hard way, but if you are you at around 25 years off age and chances are that you will live long enough, then investing for the long term even if you have just 10000/- today can make you a millionaire by the time you are 65.

Stay invested …till next time

 

 

The magic of compounding part 2

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When I was a kid I had read a story about how a king had lost his Empire to a hermit. The story was something on the following lines (i don’t remember the exact story)

The hermit defeated the king’s team in some kind of a debate. The king asked the hermit to name what he wanted as his prize. The hermit intern said that the king would not be able to give the prize that he wanted.

This hurt the king’s ego…. so he insisted that the hermit ask for for the gift

The hermit asked the king to bring a chessboard (for those of you who have not seen a chess board it has a total of 64 squares) and said that for each square on the chessboard he will double the number of grains and whatever is the number of grains till the 64th square the king will have to give.

The king thought that this is a very small thing and agreed instantly. So a chess board was brought and the king asked for the grains to be brought. The hermit put one piece of grain on the first square of the chessboard, on the second square 2, on the 3rd he put 4 on the 4th he put 8 and after that 16, 32 and so on.

By the time the hermit had reached the 8 square the number of grains on the 8 square were 256. The king was still ok, however by the time the hermit reached the 16th square the number of grains were 65536. Even now, the king, while he had started getting a little concerned did not bother too much about it and kept asking his people to bring in more grains

By the time the hermit reached the 24th square the number of grains had become 1 crore 67Lakhs (16 million approx) and by the 32nd square the grains had become 429 crores 500 lakhs approximately (in terms of billions this was close to 4 billion grains).

At this stage the king actually started getting worried because now his graneries started getting empty each time the hermit moved 1 square more. By the 64th square the king had to ask all his neighbours for grains

Would you be able to guess what was the number of grains at the 64th box– it was close to 2000 trillion grains. Just for discussion if 1 piece of grain is 1 gram, then the above is 2 trillion kilograms of grain. No wonder the king lost his kingdom, he did not know the power of compounding.

So what does this have to do with compounding – 2 things which I spoke last time –
a. Even if the starting of the grain of your money is only one but you let it grow for a long time then even that 1 Rupee (or 1 dollar or whatever currency you use) can become a very large amount – the hermit had 64 squares of the chess board to grow the number of grains

b. The second is the rate of interest – in this case the hermit had a hundred percent rate of interest so from the first square he started with one grain, went to 2, 4, 8, 16 etc. – when you have a high rate of of interest even a small amount will grow to become huge.

Which brings me back to the equation I had written the last time
S=P*(1+R/100)^N
S= sum of money
P= Principal amount
R=Rate of interest
N=Number of years
So even if you start with a small amount but let it stay for a long time with the right interest rate, you would become rich.

While I read the story as a kid, I learnt the lesson just a few years back(slow learner) ….since then am trying to make others understand, but ….

Till next time….