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- Please answer both questions What is the risk premium for the stock in the table below? The risk free rate is 1.05% and the market risk premium is 5.41%. What is the expected return based on CAPM for the stock in the table below? The risk free rate is 1.05% and the market risk premium is 5.41%. The Home Depot, Inc. (HD) NYSE - NYSE Delayed Price. Currency in USD 264.55 -0.26 (-0.10%) At close: December 11 4:00PM EST summary Company Outlook Chart Conversations Stal Previous Close 264.81 Market Cap 284.815B Open 263.36 Beta (5Y Monthly) 1.05 Bid 264.15 x 1000 PE Ratio (TTM) 22.88 Ask 264.55 x 800 EPS (TTM) 11.56 Day's Range 262.65 - 265.36 Eamings Date Feb 23, 2021 52 Week Range 140.63 - 292.95 Forward Dividend & Yield 6.00 (2.27%) Volume 3,454,512 Ex-Dividend Date Dec 02, 2020 Arg. Volume 3,631,762 ly Target Est 305.06Q2: Given the following inputs for YMMV: Interest rate 3.25 Dividend rate 3.00 Spot Price Volatility (%) 30.21 12.00 Strike Price 30.00 Expiry (months) T Option type 12 European Put a) Compute u, d, Pup; Pdn, Construct a 3 step tree and price the option.Suppose a stock is currently trading for $35, and in one period it will either increase to $38 or decrease to $33. If the one-period risk-free rate is 6%, what is the price of a European put option that expires in one period and has an exercise price of $35? $0.51 $2.32 $1.55 $3.00 $0.76
- Q2) The cc interest rate is 4.750%. Here is a table of 11 month European call option prices on a non- dividend paying stock. Strike 120.00 140.00 145.00 30.66 Construct an arbitrage portfolio. What is your best case profit? a. $4.67 b. $4.77 c. $4.72 d. $4.63 Call Price e. $4.58 43.16 33.76ANSWER C AND D PLEASE ONLY In a financial market a stock is traded with a current price of 50. Next period the priceof the stock can either go up with 30 per cent or go down with 25 per cent. Risk-freedebt is available with an interest rate of 8 per cent. Also traded are European optionson the stock with an exercise price of 45 and a time to maturity of 1, i.e. they maturenext period.a) Find prices of Arrow-Debreu securities.b) Calculate the price of a call option by constructing and pricing areplicating portfolio. c) Calculate the price of a put option by RNVR.d) Does put-call parity hold? Explain.A European call that will expire in one year is currently trading for $3. Assume the risk-free rate (based on continuous compounding) is 5%, the underlying stock price is $60 and the strike price is $55. a. Is there an arbitrage opportunity? b. Describe exactly what a trader should do to take advantage of the arbitrage opportunity assuming it exists. c. Determine the present value of the profit that the trader can earn assuming you identify an arbitrage opportunity. Use at least four decimal places for those questions that require a numerical answer.
- Consider a European call option and a European put option that have the same underlying stock, the same strike price K = 40, and the same expiration date 6 months from now. The current stock price is $45. a) Suppose the annualized risk-free rate r = 2%, what is the difference between the call premium and the put premium implied by no-arbitrage? b) Suppose the annualized risk-free borrowing rate = 4%, and the annualized risk-free lending rate = 2%. Find the maximum and minimum difference between the call premium and the put premium, i.e., C − P such that there is no arbitrage opportunities.What is the value of d, of a European call option on a non-dividend-paying stock when the stock price is $60, the strike price is $59, the risk-free interest rate is 5% per annum the volatility (Standard Deviation) is 30% per annum, and the time to maturity is three months? c=SN(d,)-Ke-N(₂) where and O√T OA02704 OB0.2167 *√T OC.0.3561 OD.0.12041. Consider a 4 month European put on a stock with no dividend the follow- ing parameters: S(0) = 305, K (a) Compute the option's vega (b) If o increases by 0.01, what is the approximate increase in the value of the option? 300, r = 0.08, o = 0.25
- A Eurodollar futures price changes from 99.45 to 94.32. What is the gain or loss to an investor who is long 5 contracts? Choose the right answer: a. The investor makes gain – 128.25$ b. The investor makes loss – 641.25$ c. The investor makes loss – 195$ d. The investor makes gain – 195.25$ e. The investor makes loss – 128.25$1. Use the one-period valuation model P = E/(1 + k) + P1/(1 + k) to price the following stocks (remember to decimalize percentages). Earnings (E = $) 1.00 1.00 1.00 0 0 0 1.00 1.50 2.00 0 Required return (k = %) 10 15 20 5 5 5 10 10 10 10 Expected Price Next Year (P1 = $) 20 20 20 20 30 40 50 50 50 1 Answer: Price Today (P = $) 19.10 18.26 17.50 19.05 28.57 38.10 46.36 46.82 47.27 0.91Up (percentage of price change) Down (percentage of price change) Initial stock price, S_0 interest rate Exercise price Time to maturity-years (T) up(u) down(d) R Risk Neutral Probabilities Qu Qd Put option payoffs Put Price Price??? 40% -20% N8 25 8% 30 1 get formula