(a)
To determine: Whether the statement that the future price on stock index with a high dividend yield should be higher than the future price on index with low dividend yield keeping other things same is true or not alongwith reasons.
Introduction : The future price of any stock index is decided by the spot − future parity equation. When yields are high, the price will be less and vice-versa.
(b)
To determine: Whether the statement that the future price on a high beta stock is higher than future price on a low stock beta keeping other things as same is true or not.
Introduction : The future price of any stock index is decided by the spot − future parity equation. When yields are high, the price will be less and vice-versa.
(c)
To determine: Whether the beta on a short position in S&P 500 futures contact is negative or not.
Introduction : The future price of any stock index is decided by the spot − future parity equation. When yields are high, the price will be less and vice-versa.
Want to see the full answer?
Check out a sample textbook solution- At time t = 0, a trader takes a long position in a futures contract on stock i that willexpire at time T. the present value of this contract to the long is given by: See Image. Assume no-arbitrage price, briefly descthat if the return from stock i is positively correlated with the overall return on the stock market, then the futures market must be in backwardation at time t = 0.arrow_forwardIf the S&P 500 Index futures contract is underpriced relative to the spot S&P 500 Index, you should __________arrow_forwardConsider a stock that pays no dividends on which a futurescontract, a call option, and a put option trade. The maturity date for all three contracts is T, the strikeprice of both the put and the call is K, and the futures price is F. Prove that if K = F, then the price ofthe call option equals the price of the put option.arrow_forward
- (b) Consider two options on the same stock and same time to maturity but with different strike prices. For option A, the strike price (K1) is equal to 10 USD, while for option B, the strike price (K2) is equal to 9.5 USD. The current stock price (S) is equal to 10 USD. There are no dividends and the risk - free is 3% p.a. In calculating the arbitrage - free option prices an investor's volatility estimate is 15% p.a. Yet option A trades for 0.8 USD and option B for 1 USD. i. Compare the implied volatilities of both options A and B to the investor's estimate of 15% ii. ii. Identify the optimal strategy in the two options. Using the investor's volatility estimate, derive the delta - neutral position of your call option portfolio.arrow_forwardAfter paying the initial margin, a futures investor does not have to pay any additional money until the investor's equity position falls below zero. True Falsearrow_forwardStocks A and B have the following data. Assuming the stock marketyls efficient and the stocks are in equilibrium, which of the following statements is CORRECT? \table[[,A,Barrow_forward
- Consider a security that pays income to its holders (e.g., a dividend-paying stock, or acoupon bond). Should the forward price of this security (for a contract that matures attime T), F0,T, be higher than, lower than, or equal to the security's current spot price?Why?.arrow_forwardIf a stock's price is above the strike price of a call option written on the stock, then the exercise value is equal to the stock price minus the strike price. If the stock price is below the strike price, the exercise value of the call option is zero. True or False?arrow_forward1. Consider a family of European call options on a non - dividend - paying stock, with maturity T, each option being identical except for its strike price. The current value of the call with strike price K is denoted by C(K) . There is a risk - free asset with interest rate r >= 0 (b) If you observe that the prices of the two options C( K 1) and C( K 2) satisfy K2 K 1<C(K1)-C(K2), construct a zero - cost strategy that corresponds to an arbitrage opportunity, and explain why this strategy leads to arbitrage.arrow_forward
- The cost of a portfolio consisting of a long position in a call option with strike price 50 and a short position in a call option with strike price 80 is zero (both call options are on the same stock and have the same maturity date). True or false? Explain.arrow_forwardWhich of the following increases basis risk? Select one: O a. Alarge difference between the futures prices when the hedge is put in place and when it is closed out O b. Dissimilarity between the underlying asset of the futures contract and the hedger's exposure Oc. A reduction in the time between the date when the futures contract is closed and its delivery month O d. None of the abovearrow_forwarda) We can eliminate market exposure from our portfolio by shorting S&P500 index. Why bother with futures market? What are the disadvantages of using futures market for hedging?arrow_forward
- Essentials Of InvestmentsFinanceISBN:9781260013924Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.Publisher:Mcgraw-hill Education,
- Foundations Of FinanceFinanceISBN:9780134897264Author:KEOWN, Arthur J., Martin, John D., PETTY, J. WilliamPublisher:Pearson,Fundamentals of Financial Management (MindTap Cou...FinanceISBN:9781337395250Author:Eugene F. Brigham, Joel F. HoustonPublisher:Cengage LearningCorporate Finance (The Mcgraw-hill/Irwin Series i...FinanceISBN:9780077861759Author:Stephen A. Ross Franco Modigliani Professor of Financial Economics Professor, Randolph W Westerfield Robert R. Dockson Deans Chair in Bus. Admin., Jeffrey Jaffe, Bradford D Jordan ProfessorPublisher:McGraw-Hill Education