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Profit   Limited, Max. Profit = (B - A) – Net Premium
Loss Limited, Max. Loss = Net Premium Paid
Break Even Strike Price (A) + Net Premium paid
Use Bullish Outlook
Volatility Neutral 
Formation Buying Call with Lower Exercise Price (A)
    Writing Call with Higher Exercise Price (B)
 

Long Call (A)

Short Call (B)

Position

   Buyer Position    Writer

Spot Price

   2080 Spot Price    2080

Strike Price

   2060 Strike Price    2100

Premium Paid

   Rs. 50

Premium Received

   Rs. 25
 
  Break-Even = Lower Strike Price + Net Premium Paid
  = 2060 + (50-25)
  =2085
 
Pay-off Structure of Bull Call Spread :
 
 

Possible NIFTY Index

Premium Paid on Long Call

Profit/Loss on Long Call (A)

Profit/Loss on Short Call (B)

Profit/Loss of Call Index Option

Remarks

2060 25 -50 25 -25

Out-The-Money

2070 25 -50 25 -15 Out-The-Money
2080 25 -40 25 -5 Out-The-Money
2090 25 -30 25 5 Out-The-Money
2100 25 -20 25 15 In-The-Money
2110 25 -10 25 25 In-The-Money
2120 25 0 15 25

In-The-Money

2130 25 10 5 25

In-The-Money

2140 25 20 -5 25 In-The-Money
2150 25 30 -15 25 In-The-Money
 
 
Pay-off Graph of Short PUT:
 
 

Interpretation:

 
An investor with a bullish market outlook should buy a call spread. The "Bull Call Spread" allows the investor to participate to a limited extent in a bull market, while at the same time limiting risk exposure.
 
To "buy a call spread" is to purchase a call with a lower exercise price and to write a call with a higher exercise price. The trader pays a net premium for the position.  Here the investor taking the Long position on a NIFTY Call Index option with the Strike price of 2060, and taking the Short Position on a NIFTY Call Index option with the higher strike price of 2100.
 
The cost of Putting on this position will be the difference between the premium paid for the low strike call and the premium received for the high strike call. The investor is simultaneous Paying the Premium and Receiving the Premium. He pay net premium because he has to pay higher for the lower exercise price. So he is paying Rs. 50 for the Lower Strike Price of 2060 and Receiving the Premium of Rs. 25 for the Higher Strike Price of 2100.  He is pay the net premium of Rs. 25 for taking the both position.
 
The investor's potential loss is limited. Even if the market takes a drastic decline in price levels, the holder of a call is under no obligation to exercise the option. He may let the option expire worthless.  So, here the investor has the limited loss of Rs. 30. That is the premium paid for taking the position.
 
The investor's profit potential is limited. When both calls are in-the-money, both will be exercised and the maximum profit will be realized. The Maximum Profit he can generate is (Higher strike price – Lower strike price) – Net premium paid. (2100 - 2060) – 25 = Rs. 15.
 
The investor’s potential loss is limited. At the most, the investor can lose is the net premium. The net premium paid is (50 - 25) = Rs. 25.
 
The investor breaks even when the market price equals the lower exercise price plus the net premium. Here the Break-Even is 2060 + 25 = 2085.
 
 
 
 
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