A non-dividend paying stock is selling for $52.50. The standard deviation of its returns is 45% p.a. The risk free rate is 4% p.a. Calculate your answer based on this input table. Inputs Standard Deviation (annual) 45% Maturity (in years) 0,50 Risk-Free Rate (annual) 4% Exercise Price $60,00 Dividend Yield (annual) 0 Stock Price=$52.50 $52,50 d1 is: -0,1977 (d) What is the delta of the put?
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| A non-dividend paying stock is selling for $52.50. | |
| The standard deviation of its returns is 45% p.a. | |
| The risk free rate is 4% p.a. |
| Calculate your answer based on this input table. | |||
| Inputs | |||
| Standard Deviation (annual) | 45% | ||
| Maturity (in years) | 0,50 | ||
| Risk-Free Rate (annual) | 4% | ||
| Exercise Price | $60,00 | ||
| Dividend Yield (annual) | 0 | ||
| Stock Price=$52.50 | $52,50 | ||
| d1 is: | -0,1977 | ||
| (d) What is the delta of the put? |
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- The risk-free rate is 4.15 percent. What is the expected risk premium on this stock given the following information? (Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places.) Probability of Rate of Return if State State of the Economy State of Economy Вoom Occurs 0.35 16% Normal 14% 0.65The market premium, E(RM)−rfis estimated to be 8% per annum, while the risk-free return (rf) is 2.5%. What is the expected return of stock KO if it's beta estimate is βKO=0.55 ? Enter rate in decimal form, rounded to the fourth digit, as in "0.1234"An analyst gathers the following data: * Expected (estimated) rate of return on the market = 15% * Risk Free Rate = 8% * Expected (estimated) rate of return on stock X = 17% * Stock X's beta = 1.75 Using these data and the capital asset pricing model, which of the following statements about X's stock is true? Stock X is: a. properly valued b. overvalued by 1.75% c. undervalued by 1.40% d. undervalued by 0.25%
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- Suppose your expectations regarding the stock price are as follows: State of the Market Boom Normal growth Recession Probability Ending Price 0.21 $ 140 0.30 110 0.49 80 Use the equations E (r) = Ep (s) r(s) and o² = Ep (s) [r(s) - E(r)]² to compute the mean and standard deviation of the HPR on S S HPR (including dividends) 50.5% 18.0 -12.5 stocks. Note: Do not round intermediate calculations. Round your answers to 2 decimal places. Mean Standard deviation Answer is complete but not entirely correct. 13.65 % 20.48 %a) Consider these three stock returns with the following annualised characteristics: Stock A Stock B Stock C Expected Return 16% 10% 3% Stock A Stock B Stock C Standard deviation 26% 22% 11% Stock A 1 0.4 0.2 According to the Capital Asset Pricing Model (CAPM), which stock is a better buy, when the market's expected return is 8%, and risk-free rate is 4%? What is the alpha of each stock? Plot the Security Market Line (SML) and each stock's risk-return point on one graph. b) Now suppose that the same stock returns have the following correlation matrix: Beta Stock B 1.5 1.1 0.3 1 0.3 Stock C 1 Weights 55% 35% 10% If we form a three-stock portfolio by investing 55%, 35% and 10% in Stock A, B and C, respectively, what is the expected return and variance of this portfolio?Thecovarianceofthemarket'sreturnwithaStockA'sreturnis0.003andthestandarddeviation of the market's return is 0.05. Stock A's beta is ________. The risk free rate is 6% and the expected market return is 15%. Stock A's current price is $25 and will pay a $1 dividend at the end of the year. If the stock is priced at $30 at year-end, it is _______. a) 1.2; underpriced, so buy it. b) 1.5; underpriced, so buy it. c) I .2; overpriced, so sell it. d) 1.5; overpriced, so sell it. e) None of the above
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