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I need a tutor that can cleary write/explain the case so I can learn how to complete the exercises on my own. Read the Ethical Behavior at Bayview case study and complete the exercises that follow...

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I need a tutor that can cleary write/explain the case so I can learn how to complete the exercises on my own.

Read the Ethical Behavior at Bayview case study and complete the exercises that follow using this data set.

Submit a APA style paper that includes:

1. Introduction

2. Managerial Report that responds to each of the questions following the case study

3. Conclusion that addresses your findings and what you have determined from the data and your analysis.

Answered Same Day Dec 21, 2021

Solution

Robert answered on Dec 21 2021
112 Votes
1) Note that for a student there may exist two cases either the student committed a cheating
or he/she didn’t. Let us define a random variable Xi which takes two value. Xi takes
value 1 if the ith student were involved in some kind of cheating and 0 if he/she did not.
Now if p is the probability or proportion of commiting a cheating then clearly,
Xi~Bernoulli (p)
Now we have 90 students in this sample so i can take values 1,2,3,…,90.
Using the result “Sum of Bernoulli random variables follow a Binomial distribution”
∑X ~ Binomial (90,p).
Now we know the 100(1-α)% confidence interval in this case is obtained from the
probability that this interval will contain the value of the true parameter is (1-α).
Now note the following fact,
here the sample size is 90 and we know if the sample size is more than 30 we can
consider it as large sample and we can use Central Limit Theorem to show that the test
statistic follows a standard normal distribution. Similarly here if ̂ is the sample
proportion of students who were involved in some kind of cheating then,
Z=
̂
√ ̂ ( ̂)
which follows a standard normal distribution if ̂ are almost same.
So the 100(1-α)% CI can be obtained from the probability,
P(|Z| ≤ Z1-α/2 ) = 1-α.
Which gives the confidence interval as,
[ ̂- Z1-α/2√ ̂ ( ̂) , ̂+ Z1-α/2√ ̂ ( ̂) ]
Now based on the above results let’s find out the required Confidence intervals.
Since we need to calculate the 95% confidence interval so α=0.05 which gives Z1-α/2...
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