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Call-Put Parity
P + S = C + E * [1/(1+i)] ^n where:
P = the market price of the put S = the market price of the stock C = the market price of the call E = the exercise price of both the call and the put i = the risk free rate ( taken as 5.5 %) n = the number of years until the expiration date of the options
Thus, if P + S > C + E * [1/(1+i)] ^n, you should buy calls because their value must increase for the equation to balance.
On the other hand if P + S < C + E * [1/(1+i)] ^n, you should buy puts.
For Example -
For the March series, we find Call Option should be purchased for strike prices of Rs. 720 and 740.
Strike Price
Difference
720
18.19
740
5.74
For the March series, we find Put Option should be purchased for strike prices of Rs. 760, 780, 800, 820, 840, 860, 880 and 900.
760
15.3
780
4.25
800
4.89
820
2.1
840
3.79
860
4.84
880
9.79
900
32.64
#quA stock has a current dividend of $0.32 with a growth rate of 8% annually. Assuming a 10% annual discount rate, what should the price of the stock be one year from today? Answer
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