university of bahrain | Operation Research | Case Study (Transportation Problem) | | Ali Al-Nasser | 20092446 | Problem Al Kobaisi Group is a ready mix company which has three plants in various locations among Kingdom of Bahrain. They signed a contract with Al-Moayed contracting to supply them with concrete mix for three different projects located at three different areas. The following tables show the amount of concrete mix each plant can provide and required quantities for each
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Online Assignment #2 Due Thursday, February 12th by 11:59pm Directions: In this online assignment you will be discussing the process involved with creating and maintaining job descriptions. To complete this assignment, you will first need to read the scenario entitled “Maintaining Job Descriptions,” on pp. 195-196 of your textbook (Staffing Organizations, Henemen, Judge & Kammeyer-Mueller, 7th edition). After you have read the scenario, please answer the questions on this worksheet. Please
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Pan-Europa Foods Case Analysis Executive Summary Pan Europa foods is a European producer of yogurt, ice cream, bottled water, and fruit juice. With stagnant gross sales and decreasing stock value, the company needs to increase its net income and increase confidence in its shareholders to avoid a takeover. With this in mind, the company decides to allocate $80 million Euros out of its $656 million asset base to capital spending in investment projects. There are currently 11 proposals on the
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optimal decisions. This module has ten lesson which cover matrix algebra, markov analysis, Linear programming, differentiation, applications of differentiation to cost, revenue and profit functions, integral calculus, inventory models, sampling and estimation theory, hypothesis testing and chi-square tests. iii MODULE OBJECTIVES By the end of the course, the student should be able to:- 1. Perform various operations on matrices matrix algebra, 2. Apply the concept of matrices in solving
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III. Matrices Definition III.1 An m × n matrix is a set of numbers arranged in a rectangular array having m rows and n columns. It is written A11 A12 · · · A1n A21 A22 · · · A12 A= . . . .. . . . . . . . Am1 Am2 · · · Amn There are two important special cases. A 1 × n matrix (that is, a matrix with 1 row) is called a row vector. An m × 1 matrix (that is, a matrix with 1 column) is called a column vector. Our convention will be that row indices are always written
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Dhamaputho | 008201100048 Shao Xian | 008201100119 Accounting 3 LITERATURE REVIEW Boston Consulting Group has three main theories regarding strategic management. They are: * The BCG matrix method * Boston consultant group’s advantage matrix * Experience Curve Effects The BCG matrix method The BCG matrix method is based on the product life cycle theory that can be used to determine what priorities should be given in the product portfolio of a business unit. To ensure long-term value creation
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way to calculate eigenvalues of a matrix A, using the fact that any matrix similar to A has the same eigenvalues. The idea is to create a sequence of matrices similar to A which converges to an upper triangular matrix; if this can be done then the diagonal entries of the limit matrix are the eigenvalues of A. The remarkable discoveries are that the method can be done with great accuracy, and it will converge for almost all matrices. In practice the limit matrix is just block upper triangular, not
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Matrix Calculations Using Calculators The calculators most commonly used by Foundation Studies students at UTAR are Casio fx-350MS, fx-570MS, and fx-570ES. Casio fx-350MS has no matrix function and cannot be used to perform matrix calculation. Both Casio fx-570MS and Casio fx-570ES have matrix mode. Casio fx-570ES can display fully a 3×3 matrix with all its 9 elements visible. Casio fx-570MS has only a 2-line display and can only show matrix elements one at a time. Hence the operations for matrix
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Output For “C” code of BISECTION METHOD This Program will find the Root of the Equation f(x) = x^3 - 4x -9 ************ By Bisection Method ************ Enter the range in which root lies................. Enter the value for the lower limit - 2 Enter the value for the upper limit - 3 Enter the limit of error allowed - 0.00001 The value of function at 2.000000 is = -9.000000 The value of function at 3.000000 is = 6.000000 Iterations Start now......................
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(USING USER DEFINED FUNCTION) MENU 1. ADDING TWO 2-D ARRAYS 2. SUBSTRACTING TWO 2-D ARRAYS 3. MULTIPLYING TWO 2-D ARRAYS 4. CHECK WHETHER TWO 2-D ARRAYS ARE EQUIVALENT OR NOT 5. DISPLAY UPPER TRIANGULAR MATRIX 6. DISPLAY LOWER TRIANGULAR MATRIX 7. DISPLAY AND FIND SUM OF DIAGONAL ELEMENTS OF A 2-D ARRAY 8. DISPLAY AND FIND THE ROW-WISE SUM OF A 2-D ARRAY 9. DISPLAY AND FIND THE COLUMN-WISE SUM OF A 2-D ARRAY 10. QUIT 3. USING STRUCTURES WRITE
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