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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Use the following matrices to perform the indicated matrix operations, if possible.
;
(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.
1
2
5
3
4
Construct matrix B with elements
.
(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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Set up the system of equations and then solve it by using inverse matrices.
Bee ancestry Because a female bee comes from a fertilized egg and a male bee comes from an unfertilized egg, the number
of ancestors of a male t + 2 bee generations before the present generation is the sum of the number of ancestors t and t + 1 generations
before the present. If the numbers of ancestors of a male bee in a given generation t and in the previous generation are given by
, then there is a matrix M such that the numbers of ancestors in the two generations preceding generation t are given by
.
For a given male bee, the numbers of ancestors 5 and 6 generations back are given by
.
Find the numbers of ancestors 4 and 5 generations back by multiplying both sides of
by the inverse of M.
(Multiple Choice)
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We have encoded messages by assigning the letters of the alphabet the numbers 1-26, with a blank assigned the number 27, and by using an encoding matrix A that converts the numbers to the coded message. To decode any message encoded by A, we must find the inverse of A, denoted by A-1, and multiply A-1 times the coded message. Use this code and the given encoding matrix A to find the matrix that can be used to decode the given message.
Code matrix is
The message is
138, 59, 72, 29, 143, 58, 57, 24, 101, 44
(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)
For each 1,000 units of raw materials produced, how many units of service were required?
(Multiple Choice)
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