The following table shows the betas and actual expected returns of 4 mutual funds in themarket:●Fund 1Fund 2Fund 3Fund 4●Beta0.50.81.41.9Actual expectedThe return rate of riskfree asset is rf = 5% and the market portfolio exists. You are given thatExactly two of the funds perform better than the market expectation (i.e. Actualexpected return is strictly higher than market expected return)Exactly one of the funds performs worse than the market expectation.return7.2%10%12%16%(b) A fund manager launches a new fund (called Fund X) which 25% of the capital will beinvested in Fund 1, 35% of the capital will be invested in Fund 3 and 40% of the capitalwill be invested in Fund 4. Compute the Jensen alpha and Treynor ratio of the Fund X.

To compute the Jensen alpha and Treynor ratio of Fund X, we need to first calculate the market…

Answered: The following table shows the betas and…

Principles Of Marketing

17th Edition

ISBN:9780134492513

Author:Kotler, Philip, Armstrong, Gary (gary M.)

Publisher:Kotler, Philip, Armstrong, Gary (gary M.)

Chapter1: Marketing: Creating Customer Value And Engagement

Section: Chapter Questions

Problem 1.1DQ

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Daniel Grady is the financial advisor for a number of professional athletes. An analysis of the long-term goals for many of these athletes has resulted in a recommendation to purchase stocks with some of their income that is set aside for investments. Five stocks have been identified as having very favorable expectations for future performance. Although the expected return is important in these investments, the risk, as measured by the beta of the stock, is also important. (A high value of beta indicates that the stock has a relatively high risk.) The expected return and the betas for five stocks are as follows: Stock 1 2 3 4 5 Expected Return (%) 11.0 9.0 6.5 15.0 13.0 Beta 1.20 0.85 0.55 1.40 1.25 Daniel would like to minimize the beta of the stock portfolio (calculated using a weighted average of the amounts put into the different stocks) while maintaining an expected return of at least 11%. Since future conditions may change, Daniel…
Large-scale integrated (LSI) circuit chips are made in one department of an electronics firm. These chips are incorporated into analog devices that are then encased in epoxy. The yield is not particularly good for LSI manufacture, so the AQL specified by that department is 0.15 while the LTPD acceptable by the assembly department is 0.40. Assume the company is willing to accept a consumer's risk of 10 percent and a producer's risk of 5 percent. Find the sample size. Use Exhibit 10.16. Note: if the exact value of the computed LTPD ÷ AOQ ratio does not appear in Exhibit 10.16, use the next higher ratio. Note: Round up your answer to the next whole number. How would you tell someone to do the test?
Consider the case where the left tail of the implied distribution is thinner than that of the log-normal distribution and the right tail of the implied distribution is fatter than that of the log-normal distribution with the same mean and standard deviation. Which of the following statements is correct? A) The implied volatility of a deep out-of-the money put is greater than the one obtained from the Black-Scholes price. B) The implied volatility decreases as the strike price increases. C) The implied volatility of a deep out-of-the money call is smaller than the one obtained from the Black-Scholes price. D) The implied volatility increases as the strike price increases. Please explain and justify your choice. In your answer, discuss the shape of the relation of implied volatility to the strike price and explain how this is obtained.
Which of the following statements is correct for the Black-Scholes model? A) The price of an American call written on a stock is: c = SN(d1)-Ke-rTN(d2) B) The stock price at a future point in time follows a log-normal distribution. C) The continuously compounded return on the stock follows a log-normal distribution. D) Black-Scholes prices may allow for arbitrage opportunities. Please explain and justify your choice.
Fill in the P(X=x) values to give a legitimate probability distribution for the discrete random variable X, whose possible values are -3, 0, 4, 5, and 6. Value x of X P (X = x) -3 0 0.23 5 0.17 6 0.30
Suppose the equilibrium price for good quality used cars is $20,000. And the equilibrium price for poor quality used cars is $10,000. Assume a potential used car buyer has imperfect information as to the condition of any given used car. Assume this potential buyer believes the probability a given used car is good quality is .60 and the probability a given used car is low quality is .40. Assume the seller has perfect information on all cars in inventory. If the seller sells the buyer a good quality car, what is the net-benefit to the seller? a. A net gain of $4,000. b. A net gain of $20,000. c. A net loss of $4,000. d. A net loss of $10,000.
46. You are making several runs of a simulation model,each with a different value of some decision variable(such as the order quantity in the Walton calendarmodel), to see which decision value achieves thelargest mean profit. Is it possible that one value beatsanother simply by random luck? What can you do tominimize the chance of a “better” value losing out toa “poorer” value?
Under normal liquidity management, deposit drains and loan commitment disbursement should not cause any major concerns for the financial institution. Major liquidity problems can arise where deposit drains are abnormally large; unexpected abnormal deposit drains (shocks) these may occur for all of the following reasons EXCEPT: a. The recent bankruptcy of a domestic bank sparks fear amoung depositors of a possible similar occurrence at another financial institution. b. Speculations of ongoing liquidity problems of a particular financial institution compared to its competitors´. c. The sudden withdrawal of funds by a significant number of depositors due to a major financial crisis taking place in the local economy. d. The sudden change in preference by investors from holding stocks and bonds to certain bank related deposits instruments.

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