explain what section within the NASW code of ethics requires advocacy of social workers.

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Post an explanation of whether you think advocacy is a vital aspect of social work. Be sure to reference this week’s readings to support your position. Then, explain what section within the NASW code of ethics requires advocacy of social workers. Finally, describe the pending law you selected and explain why its passage might be important to the population effected by the issue, the broader community, and social work practice.

300-400 WORDS

references:
Hoefer, R. (2012). Social justice and advocacy practice. In R. Hoefer (Ed.), Advocacy practice for social justice (2nd ed., pp. 25–41). Chicago, IL: Lyceum.

NASW CODE OF ETHICS 2008

 

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Find an expression for inflation, p˙(t), for t ≥ 0.

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Consider a continuous-time version of the Mankiw–Reis model. Opportunities to review pricing policies follow a Poisson process with arrival rate α > 0. Thus the probability that a price path set at time t is still being followed at time t+i is e−αi . The other assumptions of the model are the same as before. (a) Show that the expression analogous to (7.81) is a(i) (b) Consider the experiment of a permanent fall in the growth rate of aggregate demand discussed in Section 7.7. That is, until t = 0, all firms expect m(t) = gt (where g > 0); thereafter, they expect m(t) = 0. (i) Find the expression analogous to (7.83). (ii) Find an expression for inflation, p˙(t), for t ≥ 0. Is inflation ever negative during the transition to the new steady state? (iii) Suppose φ= 1. When does output reach its lowest level? When does inflation reach its lowest level?

 

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In relation to the reformulated Bonsoy soy milk product sold in the period from 2004-2009, explain the basis of any liability in the tort of negligence prior to the settlement that any manufacturer or distributor of Bonsoy might have had to its Australian consumers. Leave aside the question of the amount of damages, but in your answer refer to common law legal principles and (where relevant) to any relevant civil liability statute provisions that would apply in your State. (15 marks)

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In relation to the reformulated Bonsoy soy milk product sold in the period from 2004-2009, explain the basis of any liability in the tort of negligence prior to the settlement that any manufacturer or distributor of Bonsoy might have had to its Australian consumers. Leave aside the question of the amount of damages, but in your answer refer to common law legal principles and (where relevant) to any relevant civil liability statute provisions that would apply in your State. (15 marks)

SEMESTER ONE 2016
DUE: FRIDAY WEEK 9 BY 9pm – MUST BE SUBMITTED ON MOODLE
Purpose
This is a significant task that requires forward planning and adequate time for research, reading and reflecting. It comprises 35% of your assessment in this subject.
You should begin researching early to gather information and establish a plan as soon as possible.
The purposes of the assignment are to enable you to:
x develop your law reading, research and writing skills; x enhance your understanding of law as a dynamic process; x learn how to independently research a particular aspect of the law; x reflect on and consider particular legal issues;
x demonstrate understanding of the legal environment, including relevant laws as well as economic, ethical, social/cultural, international and political issues;
x develop your knowledge about the subject area of your research; x demonstrate the ability to investigate, synthesise and analyse; x communicate the findings in a formal piece of work and meet a deadline; x enhance your analytical and written communication skills; and x apply your legal skills.
Your work must comply with the format outlined in the University’s General Guide to the Presentation of Academic Work publication, available online at: http://federation.edu.au/library/assignment-and-research-help/referencing
The total length of the assignment must not be more than 2,500 words; do not include the references or bibliography in the word count. Submission of the assignment is due in teaching week 9 by 9pm. The specific due date and procedure of submission will be advised by your lecturer. Please note that late penalties apply to assignments where no alternative arrangements have been made with lecturing staff (subject to the discretion of the course coordinator).
Assignment Assessment Criteria
You will be assessed on the extent to which you have:
x answered the set question;
x used good English expression, correct spelling, good punctuation and grammar and have proof read your work;
x used good logic and structure;
x been able to identify, set out and discuss relevant legal issues, legal principles and cases, as appropriate;
x used statutes and cases to support your arguments, as appropriate; x analysed, argued or discussed as required by the task questions; and x found, read and used other resources – note the library’s law database resources available at http://libguides.federation.edu.au/c.php?g=14408&p=77324 and also note the Australian Civil Liability Guide which is available online at http://www.carternewell.com/page/Professional_Guides/Insurance__Australian_Civil_Liability_Guide_9th_edition/
Task
Read: Paul Latimer, Australian Business Law (a 2013-2016 edition) ¶4-010 to ¶4-220; and ¶7-215.
Read and listen to the ABC News item ‘Bonsoy toxic soy milk victims on track for share of $25m payout; thought to be record-setting settlement’ available (with link to the related sound file) at: http://www.abc.net.au/news/2014-11-24/bonsoy-iodine-victims-on-track-forshare-of-25m-payout/5913218 Answer all 3 questions
1. In relation to the reformulated Bonsoy soy milk product sold in the period from 2004-2009, explain the basis of any liability in the tort of negligence prior to the settlement that any manufacturer or distributor of Bonsoy might have had to its Australian consumers. Leave aside the question of the amount of damages, but in your answer refer to common law legal principles and (where relevant) to any relevant civil liability statute provisions that would apply in your State. (15 marks)
2. Prior to the settlement did the Australian consumers you considered in question 1 have any rights under Part 3-5 of Australian Consumer Law (ACL) against any manufacturer or distributor? If so on what grounds could they have brought such an ACL action and what defences might a sued manufacturer or distributor put? Again leave aside any question of the amount of damages. (10 marks)
3. Discuss the role that the relevant caps on personal injuries damages might have played in limiting the extent of any possible tort or ACL liability that you considered in question 1 and in question 2. (10 marks)
(Total marks: 35)

 

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The post In relation to the reformulated Bonsoy soy milk product sold in the period from 2004-2009, explain the basis of any liability in the tort of negligence prior to the settlement that any manufacturer or distributor of Bonsoy might have had to its Australian consumers. Leave aside the question of the amount of damages, but in your answer refer to common law legal principles and (where relevant) to any relevant civil liability statute provisions that would apply in your State. (15 marks) appeared first on homework handlers .

How does this affect the solution?

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Week 8 Discussion Practice setting up linear programming models for business applications

Select an even-numbered LP problem from the text, excluding 14, 20, 22, 36 (which are part of your homework assignment). Formulate a linear programming model for the problem you select.

MAT540 Week 8 Homework Chapter 4 1. Grafton Metalworks Company produces metal alloys from six different ores it mines. The company has an order from a customer to produce an alloy that contains four metals according to the following specifications: at least 21% of metal A, no more than 12% of metal B, no more than 7% of metal C and between 30% and 65% of metal D. The proportion of the four metals in each of the six ores and the level of impurities in each ore are provided in the following table:

Metal (%) Impurities

Ore A B C D (%) Cost/Ton 1 19 15 12 14 40 27 2 43 10 25 7 15 25 3 17 0 0 53 30 32 4 20 12 0 18 50 22 5 0 24 10 31 35 20 6 12 18 16 25 29 24

When the metals are processed and refined, the impurities are removed. The company wants to know the amount of each ore to use per ton of the alloy that will minimize the cost per ton of the alloy. a. Formulate a linear programming model for this problem. b. Solve the model by using the computer.

2. As a result of a recently passed bill, a congressman’s district has been allocated $4 million for programs and projects. It is up to the congressman to decide how to distribute the money. The congressman has decided to allocate the money to four ongoing programs because of their importance to his district – a job training program, a parks project, a sanitation project, and a mobile library. However, the congressman wants to distribute the money in a manner that will please the most voters, or, in other words, gain him the most votes in the upcoming election. His staff’s estimates of the number of votes gained per dollar spent for the various programs are as follows.

Program Votes/ Dollar Job training 0.02 Parks 0.09 Sanitation 0.06 Mobile library 0.04

In order also to satisfy several local influential citizens who financed his election, he is obligated to observe the following guidelines:

None of the programs can receive more than 40% of the total allocation.  The amount allocated to parks cannot exceed the total allocated to both the sanitation project and the mobile library  The amount allocated to job training must at least equal the amount spent on the sanitation project.

Any money not spent in the district will be returned to the government; therefore, the congressman wants to spend it all. The congressman wants to know the amount to allocate to each program to maximize his votes. a. Formulate a linear programming model for this problem. b. Solve the model by using the computer.

3. Anna Broderick is the dietician for the State University football team, and she is attempting to determine a nutritious lunch menu for the team. She has set the following nutritional guidelines for each lunch serving:  Between 1,500 and 2,000 calories  At least 5 mg of iron  At least 20 but no more than 60 g of fat  At least 30 g of protein  At least 40 g of carbohydrates  No more than 30 mg of cholesterol

She selects the menu from seven basic food items, as follows, with the nutritional contributions per pound and the cost as given: Calories (per lb.) Iron (mg/lb.) Protein (g/lb.) Carbohydrates (g/lb.) Fat (g/lb.) Cholesterol (mg/lb.) Cost $/lb. Chicken 520 4.4 17 0 30 180 0.80 Fish 500 3.3 85 0 5 90 3.70 Ground beef 860 0.3 82 0 75 350 2.30 Dried beans 600 3.4 10 30 3 0 0.90 Lettuce 50 0.5 6 0 0 0 0.75 Potatoes 460 2.2 10 70 0 0 0.40 Milk (2%) 240 0.2 16 22 10 20 0.83

The dietician wants to select a menu to meet the nutritional guidelines while minimizing the total cost per serving. a. Formulate a linear programming model for this problem. b. Solve the model by using the computer c. If a serving of each of the food items (other than milk) was limited to no more than a half pound, what effect would this have on the solution?

4. The Cabin Creek Coal (CCC) Company operates three mines in Kentucky and West Virginia, and it supplies coal to four utility power plants along the East Coast. The cost of shipping coal from each mine to each plant, the capacity at each of the three mines and the demand at each plant are shown in the following table: Plant Mine 1 2 3 4 Mine Capacity (tons)

1 $ 7 $ 9 $10 $12 220 2 9 7 8 12 170 3 11 14 5 7 280 Demand (tons) 110 160 90 180

The cost of mining and processing coal is $62 per ton at mine 1, $67 per ton at mine 2, and $75 per ton at mine 3. The percentage of ash and sulfur content per ton of coal at each mine is as follows: Mine % Ash % Sulfur 1 9 6 2 5 4 3 4 3

Each plant has different cleaning equipment. Plant 1 requires that the coal it receives have no more than 6% ash and 5% sulfur; plant 2 coal can have no more than 5% ash and sulfur combined; plant 3 can have no more than 5% ash and 7% sulfur; and plant 4 can have no more than 6% ash and sulfur combined. CCC wabts to determine the amount of coal to produce at each mine and ship to its customers that will minimize its total cost. a. Formulate a linear programming model for this problem. b. Solve this model by using the computer.

5. Joe Henderson runs a small metal parts shop. The shop contains three machines – a drill press, a lathe, and a grinder. Joe has three operators, each certified to work on all three machines. However, each operator performs better on some machines than on others. The shop has contracted to do a big job that requires all three machines. The times required by the various operators to perform the required operations on each machine are summarized as follows:

Operator Drill Press (min) Lathe (min) Grinder (min) 1 23 18 35 2 41 30 28 3 25 36 18

Joe Henderson wants to assign one operator to each machine so that the topal operating time for all three operators is minimized. a. Formulate a linear programming model for this problem. b. Solve the model by using the computer c. Joe’s brother, Fred, has asked him to hire his wife, Kelly, who is a machine operator. Kelly can perform each of the three required machine operations in 20 minutes. Should Joe hire his sister-in-law?

6. The Cash and Carry Building Supply Company has received the following order for boards in three lengths:

Length Order (quantity) 7 ft. 700 9 ft. 1,200 10 ft. 300

The company has 25-foot standard-length boards in stock. Therefore, the standard-length boards must be cut into the lengths necessary to meet order requirements. Naturally, the company wishes to minimize the number of standard-length boards used. a. Formulate a linear programming model for this problem. b. Solve the model by using the computer c. When a board is cut in a specific pattern, the amount of board left over is referred to as “trim-loss.” Reformulate the linear programming model for this problem, assuming that the objective is to minimize trim loss rather than to minimize the total number of boards used, and solve the model. How does this affect the solution?

 

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