5. The table below presents the rates of return for stocks A and B in three months:MonthA (%)B (%)a. Compute the expected return and risk of stocks A and Bb. Compute the returns on o portfolio P1 composed of 40% A and 60% B. What is theexpected return and risk of portfolio P1?c. What is the contribution of stocks A and B to portfolio P1 return and risk?d. Compute the returns of the minimum risk portfolio P2 composed of A and B. Whatis the expected return and risk of portfolio P2?1232145

Note: As per the company guideline first 3 questions will be solved. Repost the required question…

Answered: 5. The table below presents the rates…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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The following table reports a portion of the annual returns (in percent) for these two funds from 2000–2016. Data for Case Study 3.2 Returns (in percent) for Janus Funds Year Balanced Overseas 2000-2.16-18.57 2001-5.04-23.11 2002-6.56-23.89 2003-13.74-36.79 2004-8.71-18.58 2005-7.75-32.39 2006-10.56-47.21 2007-10.15-27.76 2008-15.22-52.75 2009-24.28-78.12 2010-7.83-19.28 2011-1.44-32.78 2012-13.07-12.42 2013-19.72-12.1 2014-8.46-13.72 2015-0.60-8.55 2016-4.51-6.91 In a report, use the sample information to 1. Calculate measures of central location to describe the similarities and the differences in these two funds’ returns. 2. Calculate measures of dispersion to assess the risk of each fund. 3. Calculate and interpret measures of correlation between the two funds.
Suppose in a tournament with only three players left, first place receives $6,000, second place receives $3,000, and third place receives $500. You have a 32% chance of winning first place, 30% chance of winning second place, and 38% chance of winning third place. a. What would be your expected winnings in this tournament? b. The tournament organizer gives you the option to continue playing or stop and split the total prize money, proportional to your current standings. If you currently have 700 of the 1800 chips currently in play, how much would you win if you stopped playing and split the winnings? c. Based on parts a and b, should you continue playing or stop and split the money? Why?
Hoping to diversify suppliers, a manufacturer buys the same component from three sources, with 24% of the components from vendor A, 39% from vendor B, and 37% from vendor C. Based on past experience, the manufacturer expects that vendors A, B, and C will produce defective components at a rate of 1.5%, 1.2%, and 1.8%, respectively. What is the expected proportion of defective components in the manufacturer’s stock?
1. Explain, why doesn’t an estimated absolute covariance number tell the investor much about the relationship between the returns on the two assets?
The recent economic downturn resulted in the loss of jobs and an increase in delinquentloans for housing. In projecting where the real estate market was headed in the comingyear, economists studied the relationship between the jobless rate and the percentage ofdelinquent loans. The expectation was that if the jobless rate continued to increase, therewould also be an increase in the percentage of delinquent loans. The following data showthe jobless rate and the delinquent loan percentage for 27 major real estate markets. a. Compute the correlation coefficient. Is there a positive correlation between the joblessrate and the percentage of delinquent housing loans? What is your interpretation?b. Show a scatter diagram of the relationship between the jobless rate and the percentage
Suppose that index model for Stocks A and B is estimated from excess returns with the following results : Ra 0.04 +0.6Rm+ea , Rb = - 0.04 + 1.3Rm + eb Risk on the market is 30% , R-squared of A is 30%R - squared of B is 40% , security A residual variance is

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