) Suppose you work for Meijer, a large grocer headquartered in Michigan. 20 years ago, Meijer bought a parcel of land on the outskirts of Lafayette, Indiana. It is currently being rented to a farmer. They intended to build a new store on the lot after a proposed new highway was complete. However, when the new highway was built it went in a different direction and now they must decide whether to build the new store. You ask around and find the following information from the following departments (all numbers are in thousands of dollars):
The sales department tells you: Annual Revenue: $2400
The operations department tells you: Inventory Required on Shelves: $140 Annual Cost of Goods Sold: $1500 Annual Cost of Running Store: $500 Annual Allocated Overhead from HQ: $80
The forecasting department tells you: Loan to fund construction: $300 Interest Rate: 4%, loan is interest only (no principle payments) Weighted Average Cost of Capital: 13% Depreciation Schedule: Straight-line depreciation over 40 years Tax Rate: 30%
The construction department tells you: Cost of environmental review (already completed): $65 Purchase Price of Land 20 years ago: $1000 (hint: land is not depreciated) Current Market Value of Land: $1100 (hint: land is not depreciated) Current Pre-Tax Income from renting land out: $75/year Cost of Construction (Labor & Materials): $1800

1a) Your boss tells you to find the unleveraged incremental cash flow of the project for the next four years. Write your answer in the form of a pro forma statement on the next page.
1b) Should you approve this project? Why or why not?

8/50

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QUESTION 1

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1 POINT

A fitness center claims that the mean amount of time that a person spends at the gym per visit is 33 minutes. Identify the null hypothesis, H0, and the alternative hypothesis, Ha, in terms of the parameter μ.

Select the correct answer below:

H0: μ≠33; Ha: μ=33

H0: μ=33; Ha: μ≠33

H0: μ≥33; Ha: μ<33

H0: μ≤33; Ha: μ>33

FEEDBACK

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QUESTION 2

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1 POINT

The answer choices below represent different hypothesis tests. Which of the choices are right-tailed tests? Select all correct answers.

Select all that apply:

• H0:X≥17.1, Ha:X<17.1

• H0:X=14.4, Ha:X≠14.4

• H0:X≤3.8, Ha:X>3.8

• H0:X≤7.4, Ha:X>7.4

• H0:X=3.3, Ha:X≠3.3

FEEDBACK

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QUESTION 3

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1 POINT

Find the Type II error given that the null hypothesis, H0, is: a building inspector claims that no more than 15% of structures in the county were built without permits.

Select the correct answer below:

The building inspector thinks that no more than 15% of the structures in the county were built without permits when, in fact, no more than 15% of the structures really were built without permits.

The building inspector thinks that more than 15% of the structures in the county were built without permits when, in fact, more than 15% of the structures really were built without permits.

The building inspector thinks that more than 15% of the structures in the county were built without permits when, in fact, at most 15% of the structures were built without permits.

The building inspector thinks that no more than 15% of the structures in the county were built without permits when, in fact, more than 15% of the structures were built without permits.

FEEDBACK

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QUESTION 4

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1 POINT

Suppose a chef claims that her meatball weight is less than 4 ounces, on average. Several of her customers do not believe her, so the chef decides to do a hypothesis test, at a 10% significance level, to persuade them. She cooks 14 meatballs. The mean weight of the sample meatballs is 3.7 ounces. The chef knows from experience that the standard deviation for her meatball weight is 0.5 ounces.

• H0: μ≥4; Ha: μ<4
• α=0.1 (significance level)

What is the test statistic (z-score) of this one-mean hypothesis test, rounded to two decimal places?

Provide your answer below:

$$Test statistic =−2.24

FEEDBACK

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QUESTION 5

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1 POINT

What is the p-value of a right-tailed one-mean hypothesis test, with a test statistic of z0=1.74? (Do not round your answer; compute your answer using a value from the table below.)

z1.51.61.71.81.90.000.9330.9450.9550.9640.9710.010.9340.9460.9560.9650.9720.020.9360.9470.9570.9660.9730.030.9370.9480.9580.9660.9730.040.9380.9490.9590.9670.9740.050.9390.9510.9600.9680.9740.060.9410.9520.9610.9690.9750.070.9420.9530.9620.9690.9760.080.9430.9540.9620.9700.9760.090.9440.9540.9630.9710.977

Provide your answer below:

0.0410

FEEDBACK

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QUESTION 6

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1 POINT

Kenneth, a competitor in cup stacking, claims that his average stacking time is 8.2 seconds. During a practice session, Kenneth has a sample stacking time mean of 7.8 seconds based on 11 trials. At the 4% significance level, does the data provide sufficient evidence to conclude that Kenneth's mean stacking time is less than 8.2 seconds? Accept or reject the hypothesis given the sample data below.

• H0:μ=8.2 seconds; Ha:μ<8.2 seconds
• α=0.04 (significance level)
• z0=−1.75
• p=0.0401

Select the correct answer below:

Do not reject the null hypothesis because the p-value 0.0401 is greater than the significance level α=0.04.

Reject the null hypothesis because the p-value 0.0401 is greater than the significance level α=0.04.

Reject the null hypothesis because the value of z is negative.

Reject the null hypothesis because |−1.75|>0.04.

Do not reject the null hypothesis because |−1.75|>0.04.

FEEDBACK

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QUESTION 7

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1 POINT

A recent study suggested that 81% of senior citizens take at least one prescription medication. Amelia is a nurse at a large hospital who would like to know whether the percentage is the same for senior citizen patients who go to her hospital. She randomly selects 59 senior citizens patients who were treated at the hospital and finds that 49 of them take at least one prescription medication. What are the null and alternative hypotheses for this hypothesis test?

Select the correct answer below:

{H0:p=0.81Ha:p>0.81

{H0:p≠0.81Ha:p=0.81

{H0:p=0.81Ha:p<0.81

{H0:p=0.81Ha:p≠0.81

FEEDBACK

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QUESTION 8

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1 POINT

A researcher claims that the proportion of cars with manual transmission is less than 10%. To test this claim, a survey checked 1000 randomly selected cars. Of those cars, 95 had a manual transmission.

The following is the setup for the hypothesis test:

{H0:p=0.10Ha:p<0.10

Find the test statistic for this hypothesis test for a proportion. Round your answer to 2 decimal places.

Provide your answer below:

$$Test_Statistic=−0.53

FEEDBACK

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QUESTION 9

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1 POINT

A medical researcher claims that the proportion of people taking a certain medication that develop serious side effects is 12%. To test this claim, a random sample of 900 people taking the medication is taken and it is determined that 93 people have experienced serious side effects. .

The following is the setup for this hypothesis test:

H0:p = 0.12

Ha:p ≠ 0.12

Find the p-value for this hypothesis test for a proportion and round your answer to 3 decimal places.

The following table can be utilized which provides areas under the Standard Normal Curve:

Please answer all the questions

Spider-Man and Spider-Woman are planning to have children in the near future. Spider-Man is able to spin webs (S) and cling to walls (C), whereas Spider-Woman can spin webs but cannot cling to walls. If both of these traits are inherited in a dominant manner (i.e., the dominant trait will always mask the recessive trait), Spider-Man is heterozygous for each trait, and Spider-Woman is heterozygous for the web-spinning trait...

What is Spider-Man's genotype?

Spider-Man and Spider-Woman are planning to have children in the near future. Spider-Man is able to spin webs (S) and cling to walls (C), whereas Spider-Woman can spin webs but cannot cling to walls. If both of these traits are inherited in a dominant manner (i.e., the dominant trait will always mask the recessive trait), Spider-Man is heterozygous for each trait, and Spider-Woman is heterozygous for the web-spinning trait...

What is Spider-Woman's genotype?

Spider-Man and Spider-Woman are planning to have children in the near future. Spider-Man is able to spin webs (S) and cling to walls (C), whereas Spider-Woman can spin webs but cannot cling to walls. If both of these traits are inherited in a dominant manner (i.e., the dominant trait will always mask the recessive trait), Spider-Man is heterozygous for each trait, and Spider-Woman is heterozygous for the web-spinning trait...

What gametes does Spider-Man produce?

Spider-Man and Spider-Woman are planning to have children in the near future. Spider-Man is able to spin webs (S) and cling to walls (C), whereas Spider-Woman can spin webs but cannot cling to walls. If both of these traits are inherited in a dominant manner (i.e., the dominant trait will always mask the recessive trait), Spider-Man is heterozygous for each trait, and Spider-Woman is heterozygous for the web-spinning trait...

What gametes does Spider-Woman produce?

Spider-Man and Spider-Woman are planning to have children in the near future. Spider-Man is able to spin webs (S) and cling to walls (C), whereas Spider-Woman can spin webs but cannot cling to walls. If both of these traits are inherited in a dominant manner (i.e., the dominant trait will always mask the recessive trait), Spider-Man is heterozygous for each trait, and Spider-Woman is heterozygous for the web-spinning trait...

What percentage of their offspring will not be able to spin webs but will be able to cling to walls?

Spider-Man and Spider-Woman are planning to have children in the near future. Spider-Man is able to spin webs (S) and cling to walls (C), whereas Spider-Woman can spin webs but cannot cling to walls. If both of these traits are inherited in a dominant manner (i.e., the dominant trait will always mask the recessive trait), Spider-Man is heterozygous for each trait, and Spider-Woman is heterozygous for the web-spinning trait...

What percentage of their offspring will be heterozygous for both traits?

You operate your own small building company and have decided to bid on a government contract to build a pedestrian walkway in a national park during the coming winter. The walkway is to be of standard government design and should involve no unexpected costs. Your present capacity utilization rate is moderate and allows sufficient scope to understand this contract, if you win it. You calculate your incremental costs to be $268,000 and your fully allocated costs to be $440,000. Your usual practice is to add between 60% and 80% to your incremental costs, depending on capacity utilization rate and other factors. You expect three other firms to also bid on this contract, and you have assembled the following competitor intelligence about those companies.

Show all of your calculations and processes. Describe your answers in three- to five-complete sentences.

C.) Defend your answers with discussion, making any assumptions you feel are reasonable and/or are supported by the information provided.

how do i use a sinewave with 5V peak to peak at 10kHz from a function generator to observe it's spectrum on the analyzer. do I have to build a circuit to make a sinewave or can i just use the oscilloscope and function generator without a circuit being built? if so which kind of circuit can I build to make a sinewave with 5V peak to peak.

Write a Java program to implement a Single Linked List that will take inputs from a user as Student Names.

First, add Brian and Larry to the newly created linked list and print the output

Add "Kathy" to index 1 of the linked list and print output

Now add "Chris" to the start of the list and "Briana" to the end of the list using built-in Java functions.

Print the output of the linked list.

Find a dataset online, and get a feel for it by performing some EDA. Produce a single plot which you think captures an interesting aspect of the data, and comment on it. (If you wish to use R, there are many data sets already built in, e.g. to the package ‘MASS’; if you are not using R, datasets are readily available -a simple Google search of ’sample datasets’ yields numerous results, for example.)

First derive the truth table for the requested modulus sequence, draw the circuit, then implement it using only the built-in AND, OR, and NOT gates.

Exercise 18 [3.0]

LOCK

Consider a boolean function with inputs: d, e, f, g. The value of the inputs can be defined as V = 8*d + 4*e + 2*f + 1*g. The output of this function is true if V mod 3 is 1.