A stock is priced at $100 per share. An investor hoping to price a call option using the two- stage binomial model estimates u to be 1.2 and d to be 0.9. Compute the three possible stock prices. Please solve with the hedging formula H = (Cu - Cd)/(US0-dS0) and show work pls
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- Suppose that three stocks (A, B, and C} and two common risk factors (1 and 2) have the following relationship: E(RA) = (1.1)A1 + (0.8)A2 E(RB) = (0.7)A1 + (0.6)A2 E(RC) = (0.3)A1 + (0.4)A2 a. If A1 = 4 percent and A2 = 2 percent, what are the prices expected next year for each of the stocks? Assume that all three stocks currently sell for $30 and will not pay a dividend in the next year. b. Suppose that you know that next year the prices for Stocks A, B, and C will actually be $31.50, $35.00, and $30.50. Create and demonstrate a riskless, arbitrage investment to take advantage of these mispriced securities. What is the profit from your investment? You may assume that you can use the proceeds from any necessary short sale. Problems 13 and 14 refer to the data contained in Exhibit 7.23, which lists 30 monthly excess returns to two different actively managed stock portfolios (A and B) and three different common risk factors (1, 2, and 3). {Note: You may find it…You are facing three stock investment alternatives, Stock A, Stock B and Stock C. Given the following information, please indicate which stock is (are) overvalued, which stock is (are) undervalued, and which stock is (are) correctly priced based on the required returns calculation using the Capital Asset Pricing Model (CAPM or Security Market Line=SML). The risk free rate is 3% and the risk premium for the market index return is 5%. Please Show Work Expected Stocks Returns BETA A 14% 1.2 B 8% 0.67 C 20% 2.5Given the returns and probabilities for the three possible states listed below, calculate the covariance between the returns of Stock A and Stock B. For convenience, assume that the expected returns of Stock A and Stock B are 8.10 percent and 11.60 percent, respectively. (Round answer to 4 decimal places, e.g. 0.0768.) Good OK Poor Covariance Probability 0.22 0.60 0.18 Return on Stock A 0.30 0.10 -0.25 Return on Stock B 0.50 0.10 -0.30
- Suppose Stock A has B = 1 and an expected return of 11%. Stock B has a B = 1.5. The risk- free rate is 5%. Also consider that the covariance between B and the market is 0.135. Assume the CAPM is true. Answer the following questions: a) Calculate the expected return on share B. b) Find the equation of the Capital Market Line (CML). c) Build a portfolio Q with B = 0 using actions A and B. Indicate weights (interpret your result) and expected return of portfolio Q.Suppose you want to price an American style put option for a stock being traded on theDryfontein Stock Exchange having the following parameters: s = 18, t = 0.25, K = 20, σ =0.2 and r = 0.07. Using n = 5, calculate the value of V2(2). Provide all necessary details.You want to estimate the monthly alpha and beta of AXON stock, using the index model. Suppose AXON has a beta of 0.95 and a monthly alpha of 0.5 (representing half a percent). If you set up the regression model correctly, the index model equation should be (remember in index model formulas, we use R instead of r to denote excess returns): Select an answer and submit. For keyboard navigation, use the up/down arrow keys to select an answer. b с d Rmarket = Rmarket = 0.5 x Rstock +0.95 Raxon 0.95 x Rstock +0.5 = 0.5 x Rmarket +0.95 Raxon = 0.95 x Rmarket +0.5
- Assume the following data for a stock: Risk - free rate market) == 1.5; beta (size) = 0.3; beta (book-to-market) = 5 percent; beta ( = - 1.1; market risk premium 1 7 percent; size risk premium 3.7 percent; and book - to - market risk premium = 5.2 percent. Calculate the expected return on the stock using the Fama - French three-factor model.Please show steps to achieve answer.Thx.You are evaluating a put option based on the following information: P = Ke-H•N(-d,) – S-N(-d,) Stock price, So Exercise price, k = RM 11 = RM 10 = 0.10 Maturity, T= 90 days = 0.25 Standard deviation, o = 0.5 Interest rate, r Calculate the fair value of the put based on Black-Scholes pricing model. Cumulative normal distribution table is provided at the back.
- Consider the discrete-time binomial tree model with three periods of length 1, i.e. T = 3 and t = 0, 1, 2, 3. In each period the price can move up or down, St+1 is either uSt or dSt. Assume that the factor for moving up is u = 4/3, the factor for moving down is d = 3/4, and that the interest rate is r = 0.0. The initial stock price is So = 1. (a) Compute the price process (i.e. prices at all times and states) for a European Put option on the stock with strike price K = 1 and maturity T = 3. (x - ž) (b) Compute the price at time t = 0 of the Australian option K with ST K = 1. Note: As this option is path dependent, you will not be able to use the recursive method, nor will you be able to use the CRR formula.Suppose you have the following information concerning a particular options.Stock price, S = RM 21Exercise price, K = RM 20Interest rate, r = 0.08Maturity, T = 180 days = 0.5Standard deviation,= 0.5 a. What is correct of the call options using Black-Scholes model? * Look for N(d1) and N(d2) from the cumulative standard normal distribution table:Assume the stock's future prices of stock A and stock B as following distribution State Future Price Stock A Future price Stock B $10 $7 $8 $9 If the time 1 price of stock A is $6, and the time 1 price of stock B is $5. And C and C2 represents the time 1 price of ciaim on state 1, C, represents the time 1 prices of unit claims on states 1 and 2. Use the information about stock prices and payoffs to • Find the time 1 prices C, and C2. • Find the risk - free rate of return, obtained in this market