Exam 4: Matrices
Exam 1: Algebraic Concepts308 Questions
Exam 2: Linear Equations and Functions243 Questions
Exam 3: Quadratic and Other Special Functions113 Questions
Exam 4: Matrices227 Questions
Exam 5: Inequalities and Linear Programming120 Questions
Exam 6: Exponential and Logarithmic Functions108 Questions
Exam 7: Mathematics of Finance131 Questions
Exam 8: Introduction to Probability178 Questions
Exam 9: Further Topics in Probability; Data Description114 Questions
Exam 10: Derivatives248 Questions
Exam 11: Applications of Derivatives172 Questions
Exam 12: Derivatives Continued139 Questions
Exam 13: Indefinite Integrals120 Questions
Exam 14: Definite Integrals: Techniques of Integration185 Questions
Exam 15: Functions of Two or More Variables119 Questions
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The following tables give the rank and number of registered dogs for the top ten breeds for 1995 and their 2002 data. Form a matrix for the 1995 data and a matrix for the 2002 data.
1995
2002
(Multiple Choice)
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A car dealer can buy midsize cars for 11% under the list price, and he can buy luxury cars for 14% under the list price. The following table gives the list prices for two midsize and two luxury cars.
Write these data in a matrix and multiply it on the left by the matrix
(Multiple Choice)
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Suppose the technology matrix for a closed model of a simple economy is given by
Find the gross productions for the industries.
(Multiple Choice)
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A system of equations may have a unique solution, an infinite number of solutions, or no solution. Use matrices to find the general solution of the following system, if a solution exists. 
(Multiple Choice)
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Use row operations on the augmented matrix to solve the given system of linear equations.
(Multiple Choice)
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The figure that follows depicts the mean (average) flow time for a job when the critical-ratio rule is used to dispatch workers at several machines required to complete the job. In the figure, WHN 1, WHN 2, and WHN 3 represent three different rules for determining when a worker should be transferred to another machine, and Where represents six rules for determining the machine to which the worker is transferred. Construct a 3×6 matrix A to represent these data, with entries rounded to the nearest integer.
(Multiple Choice)
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A system of linear equations and a reduced matrix for the system are given. Use the reduced matrix to find the general solution of the system, if one exists.

(Multiple Choice)
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Using the matrices A and B below, what condition must be satisfied in order that AB and BA are defined?
and 
(Multiple Choice)
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A simple economy has an electronic components industry and a computers industry. Each unit of electronic components output requires inputs of 0.3 unit of electronic components and 0.6 unit of computers. Each unit of computer industry output requires inputs of 0.2 unit of electronic components and 0.2 unit of computers. If surpluses of 641 units of electronic components and 10 units of computers are desired, find the gross production to the nearest unit of each industry.
(Multiple Choice)
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Suppose an economy has two industries, agriculture and minerals. Suppose further that the technology matrix for this economy is A.
If surpluses of 40 agricultural units and 70 mineral units are desired, find the gross production to the nearest unit for each industry.
(Multiple Choice)
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The following tables give the death rates, per 100,000 population, by age for selected years for males and females. If matrix M gives the male data and matrix F gives the female data, find matrix M - F and describe what it means.
Males
Females
(Multiple Choice)
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Suppose the development department of a firm charges 10% of its total monthly costs to the promotional department, and the promotional department charges 5% of its total monthly costs to the development department. The direct costs of the development department are $25,400, and the direct costs of the promotional department are $9,400. The solution to the matrix equation
or the column matrix
gives the total costs for each department. Note that this equation can be written in the form
or
, which is the form for an open economy. Find the total costs for each department in this (micro)economy.
(Multiple Choice)
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A system of equations may have a unique solution, an infinite number of solutions, or no solution. Use matrices to find the general solution of the following system. 
(Multiple Choice)
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A system of linear equations and a reduced matrix for the system are given. Use the reduced matrix to find the general solution of the system, if one exists
(Multiple Choice)
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