Business Studies, asked by harshinimanivannan1, 4 months ago

Case study

Sebastian is an experienced Program Director, recently recruited to work for MidCo, a defence contractor in the Kingdom of Sumeria and a subsidiary of EuroCorp, a large European defence company. He is expected to oversee a $3.25 billion military telecommunications modernisation programme being managed for Sumeria by the British government. On taking up the role, he notices a number of anomalies, from the behaviour of his fellow directors, to company processes and relationships with subcontractors. He finally comes to the realization that MidCo has been paying bribes to Sumerian public officials. He believes that he is expected to ‘turn a blind eye’ or at least not ask awkward questions when he signs off on project authorisation. Without his sign-off, the project cannot progress and the whole programme seems doomed to fail. Sebastian feels something should be done. He has the option to quietly leave the country or take action – what should he do? 

Case Preparation Questions:

 1. Does Sebastian have the situation correctly analyzed?

 2. What is the unethical act taking place in the company

 3. What would you do, as Sebastian?


plz anybody answer this..unrelated answers will be reported ​

Answers

Answered by abhishekapurva727
1

Answer:

random sample from a population. Before performing a statistical inference, what should you do?

b) The following data displays the budgets, in dollars, of 45 randomly sampled home improvement jobs in the United States.

3179 1032 1822 4093 2285 1478 955 2773 514

3915 4800 3843 5265 2467 2353 4200 3146 551

2659 4660 3570 1598 2605 3643 2816 3125 3104

4503 2911 3605 2948 1421 1910 5145 4557 2026

2750 2069 3056 2550 631 4550 5069 2124 1573

i. Obtain a 95% confidence interval for the population mean budget, μ, for such home improvement jobs and interpret your result in words. Assume that the population standard deviation of budgets for home improvement jobs is $1350.

ii. How would you decide whether budgets for such home improvement jobs are approximately normally distributed?

iii. Must the budgets for such home improvement jobs be exactly normally distributed for the confidence interval that you obtained in part (i) to be approximately correct? Explain your answer.

. Identify the steps involved in achieving improvement in communication within the organization

(A) Sending messages. Use of multiple channels, Promoting inter-group communication

(B) Simple messages, Use of multiple channels, promoting inter-group interaction

(C) Simple messages. Use of multiple channels, promoting inter-group communication

(D) Simple messages, Use of multiple methods, promoting inter-group communication1. Identify the steps involved in achieving improvement in communication within the organization

(A) Sending messages. Use of multiple channels, Promoting inter-group communication

(B) Simple messages, Use of multiple channels, promoting inter-group interaction

(C) Simple messages. Use of multiple channels, promoting inter-group communication

(D) Simple messages, Use of multiple methods, promoting inter-group communicationrandom sample from a population. Before performing a statistical inference, what should you do?

b) The following data displays the budgets, in dollars, of 45 randomly sampled home improvement jobs in the United States.

3179 1032 1822 4093 2285 1478 955 2773 514

3915 4800 3843 5265 2467 2353 4200 3146 551

2659 4660 3570 1598 2605 3643 2816 3125 3104

4503 2911 3605 2948 1421 1910 5145 4557 2026

2750 2069 3056 2550 631 4550 5069 2124 1573

i. Obtain a 95% confidence interval for the population mean budget, μ, for such home improvement jobs and interpret your result in words. Assume that the population standard deviation of budgets for home improvement jobs is $1350.

ii. How would you decide whether budgets for such home improvement jobs are approximately normally distributed?

iii. Must the budgets for such home improvement jobs be exactly normally distributed for the confidence interval that you obtained in part (i) to be approximately correct? Explain your answer.

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