The Maximum Call Value Can Be C > Max [S-K, 0]
Where S = Stock Price = 1000
K = Strike Price = 1050
C = Max [ (1000 - 1050) , 0 ]
C = Max [ -50, 0 ] = 0
When Call Value is 0 there is zero arbitrage opportunity
Now we will use the put-call parity theorem to find put premium p. As per Put-call parity theorem
c = call price = 0
S = Stock Price = 1000
K = Strike Price = 1050
r = Risk free rate = 4% = 0.04
T = Time to maturity = 06 Months = 0.5 Years
q = Dividend Pay out rate = 2% = 0.02
So, 1029.2086 = p + 990.049
p = 39.1587
So the lowest put option price can be = 39.1587 (Ans)
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