A Note On Investment Strategies Involving Options
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INVESTMENT STRATEGIES INVOLVING OPTIONS Contd..
Table 10: Payoff from Long Straddle
S
|
Xt
|
C+P
|
Payoff
|
Net Profit
|
220
|
310
|
63
|
90
|
27
|
240
|
310
|
63
|
70
|
7
|
260
|
310
|
63
|
50
|
-13
|
280
|
310
|
63
|
30
|
-33
|
300
|
310
|
63
|
10
|
-53
|
310
|
310
|
63
|
0
|
-63
|
320
|
310
|
63
|
10
|
-53
|
340
|
310
|
63
|
30
|
-33
|
360
|
310
|
63
|
50
|
-13
|
380
|
310
|
63
|
70
|
7
|
400
|
310
|
63
|
90
|
27
|
Payoff when S Xt, (Xt – S)
Payoff when S > Xt, (S – Xt)
Net profit = Payoff minus (C+P)
A long straddle strategy is likely to appeal to an
investor, who expects prices to be volatile but is unclear about the
direction of price change. A long straddle strategy has unlimited upside
potential and limited downside risk while the short straddle strategy has
unlimited risk and limited profit potential. The payoff diagram of a short
straddle would be exactly the reverse of a long straddle.
Strangles
A strangle is a combination of a call and a put with the same expiration
date but different exercise prices. A strangle is generally chosen in such a
way that the call strike price (X2) is higher than the put strike price
(X1). A long strangle strategy involves buying a call and put option of the
same month on the same stock. A short strangle strategy involves writing a
call and put option of the same month on the same stock.
Example:
An investor buys a May call option on a share of Ranbaxy Laboratories at a
premium of Rs. 21 per share at the strike price of Rs.310 (X2). He also buys
one May put option on a share of Ranbaxy at a premium of Rs. 2 at a strike
price of Rs. 270 (X1). The payoff table (Refer Table 11) shows the
fluctuations of net profit with a change in the spot price.
More...
TABLE 11: PAYOFF FROM LONG STRANGLE
TABLE 12: PAYOFF USING STRIPS
TABLE 13: PAYOFF USING STRAP
CONCLUSION
EXHIBIT I
ADDITIONAL READING & REFERENCES
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