Questions
Problem #7 Suppose we are deciding between two alternative investments for the coming year. The first...

Problem #7

Suppose we are deciding between two alternative investments for the coming year. The first investment is a mutual fund that consists of shares which do well when economy is strong. The second investment is a mutual fund that consists of shares that do well when economy is weak. Your estimate of returns per each investment is provided below with a probability of their occurrence. Calculate the correlation between these mutual funds and interpret.

Economy

Prob.(X, Y)

Strong-economy fund ($)

Weak-economy fund ($)

Recession

0.20

-100

200

Stable

0.45

100

50

Progressing

0.35

250

-100

In: Statistics and Probability

Mark is a single dad with two dependent children: Joey, age 7, and Sonny, age 3....

Mark is a single dad with two dependent children: Joey, age 7, and Sonny, age 3. He has an AGI of $39,000 and paid $4,300 to a qualified daycare center for the two children. What amount can Jamison receive for the child and dependent care credit?

In: Finance

7) You are trying to decide between two mobile phone carriers. Carrier A requires you to...

7) You are trying to decide between two mobile phone carriers. Carrier A requires you to pay $200 for the phone and monthly charges of $60 for 24 months. Carrier B wants you to pay $100 for the phone and monthly charges of $70 for 12 months. Assume you will keep replacing the phone after your contract expires. Your cost of capital is 3% APR, compounded monthly.

In: Finance

7. Problems and Applications Q7 Two towns, each with three members, are deciding whether to put...

7. Problems and Applications Q7

Two towns, each with three members, are deciding whether to put on a fireworks display to celebrate the New Year. Fireworks cost $300. In each town, some people enjoy fireworks more than others.

In the town of Bayport, each of the residents values the public good as follows:

Resident Value
(Dollars)
Darnell 70
Eleanor 90
Jacques 150

The total benefit of the fireworks display to the town of Bayport is ($ ).

Therefore, fireworks (would/would not) pass the cost-benefit analysis in the town of Bayport.

The mayor of Bayport proposes to decide by majority rule and, if the fireworks referendum passes, to split the cost equally among all residents.

Who would vote in favor of the fireworks referendum? Check all that apply.

Darnell

Eleanor

Jacques

The vote (would/would not) yield the same answer as the cost-benefit analysis.

In the town of River Heights, each of the residents values the public good as follows:

Resident Value
(Dollars)
Kyoko 50
Musashi 110
Rina 120

The total benefit of the fireworks display to the town of River Heights is ($ ).

Therefore, fireworks (would/would not)   pass the cost-benefit analysis in the town of River Heights.

The mayor of River Heights also proposes to decide by majority rule and, if the fireworks referendum passes, to split the cost equally among all residents.

Who would vote in favor of the fireworks referendum? Check all that apply.

Kyoko

Musashi

Rina

The vote (would/would not) yield the same answer as the cost-benefit analysis.

Which of the following statements is correct about the provision of public goods? Check all that apply.

Majority rule is the most efficient way to determine the amount of public goods a society should produce.

It is hard for the government to decide the appropriate amount of public goods to produce because people have differing preferences regarding such goods.

The government always provides the exact types of public goods that everyone in the society wants.

In: Economics

Testing the Difference Between Two Proportions. In Exercises 7–12, (a) identify the claim and state H0...

Testing the Difference Between Two Proportions. In Exercises 7–12, (a) identify the claim and state H0 and Ha, (b) find the critical value(s) and identify the rejection region(s), (c) find the standardized test statistic z, (d) decide whether to reject or fail to reject the null hypothesis and (e) interpret the decision in the context of the original claim. Assume the samples are random and independent.

11. Seat Belt Use In a survey of 1000 drivers from the West, 934 wear a seat belt. In a survey of 1000 drivers from the Northeast, 909 wear a seat belt. At a = 0.05, can you support the claim that the proportion of drivers who wear seat belts is greater in the West than in the Northeast?

In: Statistics and Probability

After reading Chapter 7, in 500 words or more, explain the following two concepts: -The coupon...

After reading Chapter 7, in 500 words or more, explain the following two concepts:

-The coupon rate depends on the risk characteristics of the bond when issued.

-The impact of inflation rate on interest rates.

In: Finance

QUESTION 7 Use the following information to answer the next two questions: (Question 1 of 2)...

QUESTION 7

  1. Use the following information to answer the next two questions: (Question 1 of 2)

    Higgins Company purchased specialized equipment on July 1, 2019, that cost $300,000, has a residual value of $40,000, and a useful life of four years.

    The amount of depreciation expense for 2020, under the double declining balance method is:

    A.

    $112,500.

    B.

    None of the above

    C.

    $97,500.

    D.

    $75,000.

    E.

    $125,000.

2 points   

QUESTION 7

B

  1. Use the following information to answer the next two questions: (Question 2 of 2)

    Higgins Company purchased specialized equipment on July 1, 2019, that cost $300,000, has a residual value of $40,000, and a useful life of four years.

    The net book value of the equipment at the end of 2021 (after recording depreciation for 2021) using the straight-line method would be

    A.

    $ 97,500.

    B.

    $202,500.

    C.

    None of the above.

    D.

    $137,500.

    E.

    $162,500.

In: Accounting

Consider two populations A = f3; 5; 7; 9; 10; 16g and B = f8; 10;...

Consider two populations A = f3; 5; 7; 9; 10; 16g and B = f8; 10; 11; 15; 18; 25; 28g.

a) Using R, draw random samples (without replacement) of size 3 from each population, and simulate

the sampling distribution of the sum of their maximum. Describe the distribution.

b) Use your simulation to estimate the probability that the sum of the maximums is less than 20.

c) Draw random samples of size 3 from each population, and find the maximum of the union of

these two sets. Simulate the sampling dis- tribution of the maximum of this union. Compare

the distribution to part (a). In R, max(union(a, b)) returns the maximum of the union of

sets a and b.

d) Use simulation to find the probability that the maximum of the union is less than 20.

In: Statistics and Probability

Nine experts rated two brands of coffee in a​ taste-testing experiment. A rating on a​ 7-point...

Nine experts rated two brands of coffee in a​ taste-testing experiment. A rating on a​ 7-point scale ​(1equals extremely ​unpleasing, 7equals extremely ​pleasing) is given for each of four​ characteristics: taste,​ aroma, richness, and acidity. The accompanying data table contains the ratings accumulated over all four characteristics. Complete parts​ (a) through​ (d) below.

Expert Brand A Brand B

C.C. 25 26

S.E. 26 26

E.G. 19 22

B.I. 22 24

C.M. 19 21

C.N. 25 26

G.N. 27 26

R.M. 24 26

P.V. 19 21

a. The test statistic is

​(Type an integer or a decimal. Round to two decimal places as​ needed.)

b. What assumption is necessary about the population distribution in order to perform this​ test?

c. Determine the​ p-value in​ (a) and interpret its meaning.

d.Construct a 95​% confidence interval estimate of the difference in the mean ratings between the two brands. Recall that mu Subscript Upper DμDequals=mu 1 minus mu 2μ1−μ2​, where mu 1μ1 is the mean rating for brand A and mu 2μ2 is the mean rating for brand B.

In: Statistics and Probability

Given are five observations for two variables, and . xi1 2 3 4 5 yi4 7...

Given are five observations for two variables, and . xi1 2 3 4 5 yi4 7 6 12 14 The estimated regression equation for these data is . a. Compute SSE, SST, and SSR using the following equations (to 1 decimal). SSE SST SSR b. Compute the coefficient of determination (to 3 decimals). Does this least squares line provide a good fit? c. Compute the sample correlation coefficient (to 4 decimals).

In: Math