The arbitrageur can borrow or lend at the risk free rate

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An options exchange has a number of European call and put options listed for trading on ENCORE stock. You have been paying close attention to two call options on ENCORE, one with an exercise price of $52 and the other with an exercise price of $50. The former is currently trading at $4.25 and the latter at $6.50. Both options have a remaining life of six months. The current price of ENCORE stock is $51 and the six-month risk free rate is 3% p.a., continuously compounded.

Required: How would you exploit this situation to earn arbitrage profits? You should assume the arbitrageur can borrow or lend at the risk free rate, can short sell shares if necessary and does not face any transaction costs.

Hint: For call options with different strike prices but the same expiration date, the maximum difference between call prices is C1 – C2 < (K2 – K1) e-rTwhere K2 > K1. You are expected to employ the five-step proof method to demonstrate your arbitrage strategies. When demonstrating the arbitrage opportunity, you will need to consider different scenarios at time T, ie., if , , and.

Reference no: EM132065947

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