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The Apex Television Company has to decide on the number of 27" and 20" sets to be produced at one of its factories. Market research indicates that at most 40 of the 27" sets and 10 of the 20" sets can be sold per month. The maximum number of work-hours available is 500 per month. A 27" set requires 20 work-hours and a 20" set requires 10 work-hours. Each 27" set sold produces a profit of $120 and each 20" set produces a profit of $80. A wholesaler has agreed to purchase all the television sets produced if the numbers do not exceed the maxima indi- cated by the market research.E* a.Formulate and solve a linear programming model for this problem on a spreadsheet. b.Formulate this same model algebraically. c.Solve this model by using the Graphical Linear Pro- gramming and Sensitivity Analysis module in your Interactive Management Science Modules to apply the graphical method.
Many writers have stated that effective objectives should be- A. Broad - to cover many dimensions of the business B. Measurable - to track progress C. Unachievable - to in
There are five elements of organizational design and structure that are used to manage an organization, Division of Labour, Span of Control, Unity of Command, Authority/Responsibil
Calculate the minimum replenishment time to build 2500 Model A fountains given the following beginning inventories?
What are the factors affecting the design of drugs
1. A workstation must produce 400 units an hour. It takes 24 minutes to receive the necessary material for production from the previous workstation. Output is moved between worksta
In TS Elliot's book of practical cats name the mystery cat?
Risk is often described as the event that "might" happen during the course of a project. Explain how risk has impacted a project that you have been associated with as a team member
Given the ease of use of simulation software such as Crystal Ball, what other data used in project management should probably be simulated?
How can we predict the effects of calculated and deliberate organizational change on informal networks and structures? How can we mitigate against unanticipated and unintended cons
find the optimal location for kilroy"s distribution center in this expanded version of the problem
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