CEN4017-N Risk Management in Projects Assignment

Assignment Help Risk Management

Reference no: EM132510716

CEN4017-N: Risk Management in Projects - Teesside University

Learning Outcome 1: Communicate complex academic and professional issues clearly to specialist and non-specialist audiences.

Learning Outcome 2: Demonstrate competency in the numeracy and IT skills in ways that are appropriate to the professional context of project management

Learning Outcome 3: Collaborate effectively with others in ways appropriate to the professional context and the demands of project management.

Learning Outcome 4: Demonstrate a comprehensive and critical understanding of risk, risk mitigation, probability theory, PERT, MCS and IT application in risk analysis

Learning Outcome 5: Demonstrate a systematic and critical understanding within risk mitigation and understanding of how techniques are used to interpret the risk factors in projects.

Learning Outcome 6: Integrate and synthesise diverse knowledge, evidence, concepts theory and practice to resolve the risk in projects

Learning Outcome 7: Make logical and arguable conclusions on the basis of incomplete and/or contested data in the Simulation, MCS and Sensitivity analysis in projects or management

Learning Outcome 8: Demonstrate technical skills on probability theory, distributions, and data analysis and propose collective suggestion at a professional or equivalent level.

Learning Outcome 9: Can act autonomously in identifying, adopting and implementing techniques, balance, write and evaluate outcomes in risk relating to project management at a professional or equivalent level.

Learning Outcome 10: Operate ethically in a complex and unpredictable and specialised situation with a critical understanding of the issues governing good practice in the field

Problem 1
The PDC is a government agency tasked with supporting the development of the Oman economy. One of PDC`s key strategies is to support the diversification of the economy away from a reliance on oil. One of the initiatives under considerations is the construction of a new business complex. The complex will be located near the international airport and will consist of a number of purpose built business units. PDC is also expected to maximize the financial return on the project. However, PDC is facing some uncertainty particularly in relation to the expected demand for units in the complex. PDC president gave two possible chance event outcomes: a strong demand and a weak demand.
S1 = strong demand for the units
S2 = weak demand for the units
As a result of this uncertainty, PDC has commissioned three alternative plans for the complex:
D1 = to build a small complex of 30 business units
D2= to build a medium sized complex of 60 units
D3=to build a large complex of 90 units.

	State of nature
Decision Alternative	Strong Demand S1	Weak Demand S2
Small complex,D1	8	7
Medium Complex,D2	14	5
Large Complex,D3	20	-9

Draw a decision tree. PDC is optimistic about the potential for the complex, Suppose that this optimism leads to an initial subjective probability assessment of 0.8 that demand will be strong(S1) and corresponding probability of 0.2 that demands will be weak (S2), Calculate the expected value for each of the three decision alternatives and draw a decision dree. What is the recommended decision using the decision tree with expected value? and why?Now, PDC to make the best possible decision, they want to see additional information about the states of nature. So PDC is considering market research study designed to learn more about potential market acceptance of the PDC project. Management anticipated that the market research study will provide one of the following two results:
1. Favourable report: A significant number of the individuals contacted express interest in purchasing or leasing a PDC unit.
2. Unfavourable report: Very few of the individuals' contacted express interest in purchasing or leasing a PDC unit.
Draw a Decision tree using the market research study. Now, PDC have anticipated below probabilities,
If the market research study is undertaken:
P(Favourable report)=0.77
P(Unfavourable report)=0.23
If the market research report is favourable:
P(Strong demand given a favourable report)=0.94
P(Weak demand given a favourable report)=0.06
If the market research report is unfavourable:
P(Strong demand given a unfavourable report)=0.35
P(Weak demand given a unfavourable report)=0.65
If the market research report is not undertaken, the prior probabilities are applied. Calculate the expected value for each of the three decision alternatives and draw a decision dree. What is the recommended decision using the decision tree with expected value and why?
Bayes` Rule: A printer manufacturer obtained the following probabilities from a database of test results. Printer failures are associated with three types of problems: hardware, software, and other (such as connectors) with probabilities of 0.1, 0.6, and 0.3 respectively. The probability of a printer failure given a hardware problem is 0.9, given a software problem is 0.2 and given any other type of problem is 0.5. If a customer enters the manufacturer`s website to diagnose a printer failure, what is the most likely cause of the problem?

Problem 2
In Week 5 and 6(using the Decision Making Examples manual), you developed a breakeven analysis for Quality Sweaters company, sells hand-knitted sweatersThe company is planningto print a catalogue of its products and undertake a direct mail campaign.The objective of the model is to determine the company's profit and to see how sensitive the profit is to the response rate from the mailing. Now, use the fully developed spreadsheet (after completing the manual) and perform below changes on the model,
1. Export all the results and discussions to below questions
How does a change in the response rate affect profit?
For what response does the company break even?
If the company estimates a response rate of 3%, should it proceed with the mailing?
2. Continuing the previous problem use goal seek for each value of number mailed (once for 80000, once for 90000 and so on). For each, find the response rate that allows the company to break even.
3. In the quality sweaters model, the range E9:E11 does not have a range name. Open your completed Excel file and name this range Costs.Then look at the formula in cell E12. It does not automatically use the new range name. Modify the formula so that it does.
4. As the quality sweaters problem is now modelled, if all inputs remain fixed except for the number mailed, profit will increase indefinitely as the number mailed increased. This hardly seems relative- the company could become infinitely rich. Discuss realistic ways to modify the model so that this unrealistic behaviour is eliminated.

Problem 3
RMC,inc., is a small firm that produces a variety of chemical products. In a particular production process, three raw materials are blended (mixed together) to produce two products; a fuel additive and a solvent base. Each kilo of fuel additive is a mixture of 0.4 kilos of material 1 and 0.6kilos of material 3. A kilo of solvent base is a mixture of 0.5kilos of materials 1, 0.2 kilos of materials 2 and 0.3kilos of material 3. After deducting relevant costs, the profit contribution is £40 for every kilo of fuel additive produced and £30 for every kilo of solvent base produced. RMC`s production is constrained by a limited availability of the three raw materials. For the current production period, RMC has available the following quantities of each raw material:

Raw Material	Amount Available for production
Material 1	20 kilos
Material 2	5 Kilos
Material 3	21 Kilos

Assuming that RMC is interested in maximising the total profit contribution,
1. answer the following:
(a) What is the linear programming model for this problem?
(b) Find the optimal solutions using the graphical solutions procedure. How much kilos of each product should be produced, and what is the projected total profit contribution?
(c) Is there any unused material? If so, how much?
(d) Are there any redundant constraints? If so, which ones?
2. Produce an Excel model and use Solver to replicate the hand calculation.

Problem 4

Refer to the Table 1 and do the following:

Table 1: All O,ML,P are in work days.

Activity No	Task Name	Optimistic Duration	Most Likely Duration	Pessimistic Duration	Immediate Predecessor
1	Team meeting	0.5	1	1.5
2	Hire Contractors	6	7	8	1
3	Network Design	12	14	16	1
4	Order Ventilation system	18	21	30	1
5	Install Ventilation system	5	7	9	4
6	Order new racks	13	14	21	1
7	Install racks	17	21	25	6
8	Order power supplies and cables	6	7	8	1
9	Install power supplies	5	5	11	8,12
10	Install cables	6	8	10	8,12
11	Renovation of data centre	19	20	27	2,3
12	City inspection	1	2	3	2,5,7
13	Facilities	7	8	9	10
14	Operations/System	5	7	9	10
15	Operations/Telecommunications	6	7	8	10
16	System & applications	7	7	13	10
17	Customer service	5	6	13	10
18	Power check	0.5	1	1.5	9,10,11
19	Install test servers	5	7	9	1,2,13,14,15,16
20	Management safety check	1	2	3	5,18,19
21	Primary systems check	1.5	2	2.5	20
22	Set date for move	1	1	1	21
23	Complete move	1	2	3	22

1. Calculate the Expected time, mean time.
2. Develop the Network diagram using the expected time and use PERT Analysis to know the mean and Sd of the project.
3. Based on these estimates and the resultant expected project duration of 69 days. The executive committee wants to know what is the probability of completing the project before a scheduled time of 68 days?
All calculations should be carried out using excel sheet and exported to MS-Word.

4. How do you measure project risk exposure? Explain and propose ways to reduce the project risk exposure.

Attachment:- Risk Management in Projects.rar

Reference no: EM132510716

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