XIC : 7-20 A winner of the Texas Lotto has decided to invest $50,000 per year in the stock market. Under con- sideration are stocks for a petrochemical firm and a public utility. Although a long-range goal is to get the highest possible return, some consideration is given to the risk involved with the stocks. A risk in- dex on a scale of 1-10 (with 10 being the most risky) is assigned to each of the two stocks. The total risk of the portfolio is found by multiplying the risk of each stock by the dollars invested in that stock. The following table provides a summary of the return and risk: STOCK ESTIMATED RETURN RISK INDEX Petrochemical 00 12% Utility 6% 4 The investor would like to maximize the return on the investment, but the average risk index of the in- vestment should not be higher than 6. How much should be invested in each stock? What is the aver- age risk for this investment? What is the estimated return for this investment?) $2400

XIC : 7-20 A winner of the Texas Lotto has decided to invest $50,000 per year in the stock market. Under con- sideration are stocks for a petrochemical firm and a public utility. Although a long-range goal is to get the highest possible return, some consideration is given to the risk involved with the stocks. A risk in- dex on a scale of 1-10 (with 10 being the most risky) is assigned to each of the two stocks. The total risk of the portfolio is found by multiplying the risk of each stock by the dollars invested in that stock. The following table provides a summary of the return and risk: STOCK ESTIMATED RETURN RISK INDEX Petrochemical 00 12% Utility 6% 4 The investor would like to maximize the return on the investment, but the average risk index of the in- vestment should not be higher than 6. How much should be invested in each stock? What is the aver- age risk for this investment? What is the estimated return for this investment?) $2400

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

See similar textbooks

Similar questions

ge 2: Has the proportion of Americans that are "20-somethings" decreased? According to the US Census Bureau, 14.8% of Americans living in 2004 were "20- somethings" (between ages 20 and 29). You take a random sample of 500 Americans and find that 59 of them fall in this age range. Has the proportion of Americans ages 20-29 decreased from what it was in 2004? for this problem (z-test or t-test).
2. Rini prefers red M&Ms over any other color. The Mars Company, makers of M&Ms, claims that 20% of all M&Ms are red. Rini plans to remove M&Ms from her bag one at a time until she gets her first red. How many M&Ms should she expect to remove?
ASAP PLEASE If your trading systerm has a losing percentage of 45%, how likely it is to have a series of four losses in a row? 1% 2.25% 45% 4.10%
Cory is serving coffee in a large reception with many guests. There are two kinds of coffee: regular anddecaf. So far, he has served 71 cups of regular and 49 cups of decaf.Question 3.Based on the information so far:(a) Estimate the proportion of coffee-drinking guests who prefer regular.
An interdepartmental task force is being formed to investigate an increase in violent crimes. 1/5 of the task force will be police officers from the local precinct. 1/4 will be ATF agents, and the remaining 22 will be from the FBI. How many people are participating in the task force?
A computer manufacturer buys 30% of its chips from supplier A and the rest from supplier B. Two percent of the chips from supplier A are defective, as are 4% of the chips from supplier B. Approximately what percentage of the defective chips are from supplier B?
Doctors are testing a new antidepressant. A group of patients, all with similar characteristics, take part in the study. Some of the patients receive the new drug, while others receive the traditional drug. The data are shown in the contingency table below. What is the relative risk of insomnia for those who receive the new drug? Round to two decimal places. Insomnia New drug- 52. No insomnia-226—total=278 Traditional drug-36. 295—331(total) Total- 88. 521. ( no insomnia)—— total-609
Step 2 Of the 1,000 total calls, 51 did not result in a satisfactory outcome. Thus, the proportion of calls not resulting in a satisfactory outcome is as follows. number of unsatisfactory outcome calls proportion %3D total number of calls 1,000 Submit Skip (you cannot come back). II
A=14%B=34%
A8 Q3