Exam 3: Matrices
Exam 1: Linear Equations and Functions245 Questions
Exam 2: Quadratic and Other Special Functions120 Questions
Exam 3: Matrices230 Questions
Exam 4: Inequalities and Linear Programming119 Questions
Exam 5: Exponential and Logarithmic Functions109 Questions
Exam 6: Mathematics of Finance131 Questions
Exam 7: Introduction to Probability180 Questions
Exam 8: Further Topics in Probability and Data Description114 Questions
Exam 9: Derivatives249 Questions
Exam 10: Derivatives172 Questions
Exam 11: Derivatives Continued139 Questions
Exam 12: Indefinite Integrals120 Questions
Exam 13: Definite Integrals - Techniques370 Questions
Exam 13: A: Definite Integrals - Techniques370 Questions
Exam 14: Functions of Two or More Variables122 Questions
Exam 15: Algebraic Concepts 240 Questions
Exam 15: Algebraic Concepts 374 Questions
Exam 15: Algebraic Concepts 496 Questions
Exam 15: Algebraic Concepts 599 Questions
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Use the following matrices to perform the indicated matrix operations, if possible.
;
(Multiple Choice)
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Substitute the given values of x, y, and z into the matrix equation and use matrix multiplication to determine if the values satisfy the equation.
,
, 
(True/False)
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An economy has an agricultural industry and a textile industry. Each unit of agricultural output requires 0.4 unit of agricultural input and 0.1 unit of textiles input. Each unit of textiles output requires 0.1 unit of agricultural input and 0.2 unit of textiles input. If surpluses of 5 units of agricultural products and 195 units of textiles are desired, find the gross production of each industry.
(Multiple Choice)
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Using the data in the following tables, Let matrix A represent imports (in billions of dollars) to U.S. from country groupings, and let matrix B represent exports (in billions of dollars) from U.S. to country groupings. Find the U.S. trade balance with each country grouping in each year by finding matrix B - A.

(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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The following technology matrix describes the relationship of certain industries within the economy to each other. (A&F, agriculture and food; RM, raw materials; M, manufacturing; F, fuels industry; U, utilities; SI, service industries)
How many units of fuels were required to produce 1,000 units of power (utilities' goods)?
(Multiple Choice)
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In order to rank the five members of its chess team for play against another school, the coach draws the following diagram. An arrow from 1 to 2 means player 1 has defeated player 2.
Let matrix A represent the matrix with the following elements:
.
Let matrix B represent the matrix with the following elements:
.
The player i is the top-ranked player if the sum of row i in the matrix A + B is the largest. What is the number of this player?
(Multiple Choice)
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Use the following matrices to perform the indicated matrix operations, if possible.
;
(Multiple Choice)
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Card tables are made by joining 4 legs and a top using 4 bolts. The legs are each made from a steel rod. The top has a frame made from 4 steel rods. A cover and four special clamps that brace the top and hold the legs are joined to the frame using a total of 8 bolts. The parts-listing matrix for the card table assembly is given by
If an order is received for 10 card tables, 4 legs, 1 top, 2 covers, 6 clamps, and 13 bolts, how many of each primary assembly item are required to fill the order?
(Multiple Choice)
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Use a computer spreadsheet to find the average efficiency for each work center over the first five workers. Which work center is the most efficient?
(Multiple Choice)
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The following technology matrix describes the relationship of certain industries within the economy to each other. (A&F, agriculture and food; RM, raw materials; M, manufacturing; F, fuels industry; U, utilities; SI, service industries)
Which industry is most dependent on its own goods for its operations?
(Multiple Choice)
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Multiplication by a matrix can be used to encode messages (and multiplication by its inverse can be used to decode messages). Given the code a b c d
And the code matrix
, use matrix A to encode the message "To be or not to be."
(Multiple Choice)
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A man has
invested in three properties. One earns 12%, one 10%, and one 8%. His annual income from the properties is
and the amount invested at 8% is twice that invested at 12%. What is the annual income from each property?
(Multiple Choice)
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A trust account manager has $220,000 to be invested. The investment choices have current yields of 8%, 7%, and 10%. Suppose that the investment goal is to earn interest of $16,300, and risk factors make it prudent to invest some money in all three investments. What is the maximum amount that will be invested at 7%, and in this case how much will be invested at the other rates?
(Multiple Choice)
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