XYZ company manufactures two products, each requiring a different manufacturing technique. The deluxe product requires 3...
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XYZ company manufactures two products, each requiring a different manufacturing technique. The deluxe product requires 3 hours of labor, 1 hour of testing, and Yields a profit of 20 $. The standard product requires 2 hours of labor, 2 hours of testing and Yield profit 30 $. There are 15000 hours of labor and 0,000 hours of testing available each year. A marketing forecast has shown that the yearly demand for the deluxe model to be no more than and yearly demand for the Standard Model to be no more thand.000 Units. ▪ Management want to know the number of each model to produce yearly that will maximize total profit. This as a linear programming problem and solve the problem by using the graphical method. 1. 2. Q: Consider the following linear Programming for optimal solution by using graphical method (maximize total profit). Or Formulate the data into on LPP and answer the following questions: The objective functions can be written as max Z=......... The labor constrain can be written as ............. ************ 3. The testing constrain can be written as 4. The non-negative conditions for variables x1 and x2 can be represented as www XYZ company manufactures two products, each requiring a different manufacturing technique. The deluxe product requires 3 hours of labor, 1 hour of testing, and Yields a profit of 20 $. The standard product requires 2 hours of labor, 2 hours of testing and Yield profit 30 $. There are 15000 hours of labor and 0,000 hours of testing available each year. A marketing forecast has shown that the yearly demand for the deluxe model to be no more than and yearly demand for the Standard Model to be no more thand.000 Units. ▪ Management want to know the number of each model to produce yearly that will maximize total profit. This as a linear programming problem and solve the problem by using the graphical method. 1. 2. Q: Consider the following linear Programming for optimal solution by using graphical method (maximize total profit). Or Formulate the data into on LPP and answer the following questions: The objective functions can be written as max Z=......... The labor constrain can be written as ............. ************ 3. The testing constrain can be written as 4. The non-negative conditions for variables x1 and x2 can be represented as www
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Related Book For
Management Accounting
ISBN: 978-0132570848
6th Canadian edition
Authors: Charles T. Horngren, Gary L. Sundem, William O. Stratton, Phillip Beaulieu
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