Let P= Principal at interest rate i after n years:
Compound Interest Formula:
$latex P'=P.(1+i)^{n}$
$latex (1+i)^{n} = 1 + ni + \frac {1}{2} (ni)^{2} + \dots $
if ni=0.72 =72%
$latex (1+i)^{n} = 2$
=> P'=2 P
ie ni=0.72, P double
so if i = ROI (Buffett recommended) = 15% => n=72/15= 4.8 ~ 5 years
=> every 5 yrs x2
=> every 10 yrs x4
If you wish to double many times to get 1 million after 10 years, reverse the calculation:
Invest $ 1 m / 2 / 2 = $250,000 now
Buffett advised to put a MoS (Margin of Safety=50%) to buffer mistake buys and have bigger ROI,
=> invest 250K - 50% = $125 K (now)
Spread it into a portfolio of max. 5 stocks at any time => S$25 K/ stock.
If the companies are good one, they will increase equity, or ultimately acquired, and you will be paid handsomely with higher stocks. eg. Google, DELL 10 years ago.
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