Which of the following statement is true? a. Put-call parity holds for American options, just like it does for European options. b. If a European option is priced below its lower bound, then the arbitrage includes borrowing at the risk-free rate. C. If interest rate is positive and the stock pays no dividends then it is better to keep an American call option alive than to exercise it even if it is far in the money. d. It never makes sense to exercise an American put option early.
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- Part I. Explain why an American call options on futures could be optimally exercised early while call options on the spot can not be optimally exercised. Assume that there is no dividend. Explain how to use call options and put options to create a synthetic short position in stock. Part II. Indicate whether each of the following two statements below is true, false or uncertain and justify your response. It is theoretically impossible for an out-of-money European call and an in-the-money European put to be trading at the same price. Both options are written on the same non-dividend paying stock. A 3-month European put option on a non-dividend-paying stock is currently selling for $3.80. The stock price is $48.0, the strike price is $51, and the risk-free interest rate is 6% per annum (continuous compounding). There is no arbitrage opportunity in this scenario.Under the assumptions of the Black-Scholes model, which value does not affect the price of a European call option: Select one: a. the interest rate r b. the spot price S c. the strike price K d. the return of the stock µ e. the volatility of the stock σMy question is for a synthetic call option why do we need to borrow the present value of the strike price and what does it mean in a simple language explanation. Similarly why do we need to lend the present value of the stock at risk-free rate and what does it mean in simple language explanation? Please also clarify the significance of risk free rate? Why is it used in put call parity. Synthetic Call Option: If an investor believes that a call option is over-priced, then he/she can sell the call on the market and replicate a synthetic call. Borrow the present value of the strike price at the risk free rate and purchase the underlying stock and a put. Synthetic Put Option: Similar to the synthetic call option. A synthetic put can be created by re-arranging the put-call parity relationship, if the trader believes the put is overvalued. Synthetic Stock: A synthetic stock can also be created by rearranging the put-call parity identity. In this case, the investor will buy the…
- Explain why an American call options on futures could be optimally exercised early while call options on the spot can not be optimally exercised. Assume that there is no dividend. Explain how to use call options and put options to create a synthetic short position in stock.Below is a chart with profit/loss on the vertical axis, and the $/£ exchange rate on the horizontal axis. The solid line shows the profit/loss schedule for a: Question 8 options: put option in isolation (e.g. used for speculating that the pound will depreciate) None of the above covered call option (a call option is used as a hedge) covered put option (a put option is used as a hedge)Which of the following statements about European option contracts is TRUE? a. Typically American options are cheaper than otherwise similar European options due to the uncertainty regarding the date of exercise. b. One can synthesise a long forward position in the underlying by being long a call and short a put c. A long call position and a short put position both involve buying the underlying and so are equivalent d. The price of an option can be obtained by computing the true probabilities of each state of nature, working out the expected option payoff across those states and then discounting back to the present.
- State whether the following statements are true or false. In each case, provide a brief explanation. a. In a risk averse world, the binomial model states that, other things being equal, the greater the probability of an up movement in the stock price, the lower the value of a European put option. b. By observing the prices of call and put options on a stock, one can recover an estimate of the expected stock return. c. An investor would like to purchase a European call option on an underlying stock index with a strike price of 210 and a time to maturity of 3 months, but this option is not actively traded. However, two otherwise identical call options are traded with strike prices of 200 and 220 respectively, hence the investor can replicate a call with a strike price of 210 by holding a static position in the two traded calls. d. In a binomial world,if a stock is more likely to go up in price than to go down, an increase in volatility would increase the price of a call option and reduce…Suppose that C is the price of a European call option to purchase a security whose present price is S. Show that if C>S then there is an opportunity for arbitrage (i.e. risk-less profit). You may assume the interest rate is r=0 so that the present value calculations are unnecessary.Suppose your client says, “I am invested in Japanese stocks but want to eliminate my exposure to this market for a period of time. Can I accomplish this without the cost and inconvenience of selling out and buying back in again if my expectations change?”a. Briefly describe a strategy to hedge both the local market risk and the currency risk of investing in Japanese stocks.b. Briefly explain why the hedge strategy you described in part (a) might not be fully effective.
- Select all of the following statements that accurately compare or contrast forwards and options: Group of answer choices Taking naked long positions in either a call or forward will lead to an overall long position in the underlying security. Options and forwards always have identical payoffs if the spot price remains the same. Both options and forwards can be used to reduce exposure to foreign exchange risk. Going long a naked put option and going short a naked forward both cause unlimited liability. Both options and forwards require the payment of a premium at the initiation of the contract. Forward contracts impose obligations on both parties in the transaction. Options contracts only impose an obligation on one party.Could you help giving me explanations on this quant finance problem? Which of the following statement about the one-step binomial tree-model are correct ? Select all correct options. A. The stock's expected return does not play any role for the arbitrage-free pricing of an option written on the stock. B. Arbitrage-free prices of European stock options can be computed as expected values of the discounted payoff of the option of maturity by using the risk-neutral probability. C. The seller of a European stock option can perfectly hedge herself against the risk of paying the payoff to the holder of the option at maturity by implementing a hedging strategy which perfectly replicates the payoff at maturity by trading the underlying stock.I asked the question below earlier today, and got a response, but I didn't understand it. I'm sure the response was well written and clear, but I have a very limited background in this area and probably need more of a layman's terms explanation! Thanks. Suppose that C is the price of a European call option to purchase a security whose present price is S. Show that if C>S then there is an opportunity for arbitrage (ie. riskless profit). Assume the interest rate r=0 so present value calculations are unnecessary.