Result 1 of 1 in this book for Suppose that an investor has shorted shares worth$5,000 of Company A and bought shares worth $3,000 of Company B. Theproportional bid-offer spread for Company A is 0.01 and the proportional bid-offer spread for Company B is 0.02. What does it cost the investor to unwindthe portfolio? Suppose the proportional bid-offer spreads for the twocompanies are normally distributed. For Company A, the bid-offer spread hasa mean of 0.01 and a standard deviation of 0.01. For Company B, theproportional bid-offer spread has a mean of 0.02 and a standard deviation of0.03. What is the cost of unwinding that the investor is 99% confident will notbe exceeded?Clear search X

STEP 1 To liquidate the trade, a shareholder would have to repurchase the shorted equities. When…

Answered: Result 1 of 1 in this book for Suppose…

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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When you are buying shares of an exchange traded fund (ETF) you purchase your shares at which price? *** OA. Average between the Bid and Ask Price OB. NAV (Net Asset Value) OC. Bid Price O D. Ask Price OE. More information is needed to answer this question
Question 3 a) You intend to construct a 2-asset portfolio. Three stock candidates are available with the following probability distribution of their returns: Return on Return on Return on Probability Stock X Stock Y Stock Z (%) (%) (%) 0.35 0.4 5 10 9 12 0.25 4 14 i) ii) How many 2-asset portfolio combinations can be created? Provide their names. Compute the covariance between the returns of various stock combinations Provide an estimate of correlation between returns of various stock combinations Which stocks emerges as the most ideal candidates to be held as a portfolio? Why? iv) b) “There is no alpha in an efficient markeť". In light of this statement, briefly describe market efficiency and its forms and why an investor may not be able to locate stocks that provide a positive alpha (undervalued stocks) consistently. (150 – 200 words)
Data: S0 = 102; X = 115; 1 + r = 1.1. The two possibilities for ST are 146 and 84. Required: The range of S is 62 while that of P is 31 across the two states. What is the hedge ratio of the put? Form a portfolio of one share of stock and two puts. What is the (nonrandom) payoff to this portfolio? What is the present value of the portfolio? Given that the stock currently is selling at 102, calculate the put value.
3. A Consider two portfolios: Portfolio A consists of one European call option plus an zero which pays K at time T; Portfolio B consists of one European put option plus a share of the underlying stock. The stock pays no dividend. Both options have the same underlying stock, the same expiration date T and the strike price K. Graph the time-T value of both portfolios (in separate pictures) as functions of the stock price S = S(T).
hi could you please help solve exercise 5.20?
Data: So=102; X = 115; 1 + r=1.1. The two possibilities for ST are 146 and 84. Required: a. The range of S is 62 while that of P is 31 across the two states. What is the hedge ratio of the put? b. Form a portfolio of one share of stock and two puts. What is the (nonrandom) payoff to this portfolio? c. What is the present value of the portfolio? d. Given that the stock currently is selling at 102, calculate the put value. × Answer is not complete. Complete this question by entering your answers in the tabs below. Required A Required B Required C Required D What is the present value of the portfolio? Note: Round your answer to 2 decimal places. Present value $ 146.00 x
Under which of the following circumstances would you want to buy a stock? Select one: a. The HPR is greater than zero. b. A stock's holding period return is greater than the CAPM return c. A stock's CAPM return is greater than its holding period return d. The stock's price is higher than its value
An investor wants to follow a spread strategy by buying a put for 6$ with a strike price of 95$ and writing a put for 4$ with a strike price of 90$. a. Draw the graph of strategy payoffs and profits b. Find the equilibrium price of this strategy (the equilibrium price is the market price of the stock where the profit is 0) c. What is the maximum profit and loss from this strategy?
QUESTION 2. Consider a stock valued So at time t = 0, and taking only two possible values S1 = S, or Si = S1 at time t = 1, with S, < I1. a) Compute the initial portfolio allocation (a, 3) of a portfolio made of a units of stock and $B in cash, hedging the call option with strike price K e [S,,3¡] and claim payoff Si – K if Si = 3ı C = (Si – K)* $0 if S = S1, at time t = 1. b) Show that the risky asset allocation a satisfies the condition a € [0, 1]. c) Compute the Superhedging Risk Measure SRMc' of the claim C = (S1 – K)+.
Suppose that put options on a stock with strike prices $18 and $20 cost $2 and $3.50, respectively. How can the options be used to create a bull spread? Construct atable that shows the profit and payoff for the spread.
Assume that a financial institution (FI) has purchased 3,500 shares of AB and 7,500shares of CD. The share’s AB current bid and offer are £48.5 and £50.1 respectivelywhile the share’s CD current bid and offer are £101.1 and £101.5 respectively. Supposefurther that the bid–offer spreads are normally distributed with a mean and a standarddeviation of 1% for AB and with a mean of 3% and a standard deviation of 4% for CD.a) Which of the two shares (AB and CD) has the higher cost in terms of execution?Explain b) Calculate the cost of liquidation in a normal market c) Calculate the cost of liquidation in a stressed market at a 95% confidence level.Using your answers to (b), what do you observe?II. Consider a European call option on a non-dividend-paying stock. The following tableshows the value (in £), the delta (Δ), the gamma (Γ) and the theta (Θ) for a longposition in one option: (see the image) a) Using the numbers in the table, if there is an increase of £0.5 in the stock price,explain…
Figure 2 (a) Financial engineering deals with the design of new assets. Draw the payoff (at t=1) of the following butterfly spread: payoff of portfolio Purchase 1 call with exercise price a Sell 2 calls with exercise price (atb)/2 Purchase 1 call with exercise price b as a function of the underlying stock price S at t=1 where a=120 and b=140. (b) An individual agent thinks that there is a high probability that the Dow Jones will have a payoff (or points) between a=34,000 and b-36,000 at t=1. 1=nd Design a digital option (see Figure 1) as a sequence of calls on the Dow that converges to a pure bet on getting $1 on the interval [34,000, 36,000]. ie, if the Dow lies between SE[34,000, 36,000] at t=1, then the portfolio of calls pays off exactly $1. The payoff is 0 otherwise. a+8 Figure 1 (Digital option) payoff a=34,000 b-36,000 S. Hint: You have to modify the sell strategies of a butterfly spread to obtain a payoff as given in Figure 2 and then adjust n and 8 appropriately.

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