Exam 4: Systems of Linear Equations
Exam 1: Fundamentals of Algebra120 Questions
Exam 2: Polynomials and Absolute Value52 Questions
Exam 3: Relations and Functions92 Questions
Exam 4: Systems of Linear Equations90 Questions
Exam 5: Rational Expressions, Equations and Functions121 Questions
Exam 6: Radical Expressions, Equations and Functions71 Questions
Exam 7: Quadratic Expressions, Equations and Functions105 Questions
Exam 8: Exponential and Logarithmic Expressions, Equations and Functions48 Questions
Exam 9: Conic Sections Systems of Non-Linear Equations73 Questions
Exam 10: Sequences, Series and the Binomial Theorem60 Questions
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The matrix
represents a system of equations in reduced row echelon form. Identify the solution of the system of equations.

(Multiple Choice)
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Solve the system of equations using elimination, if possible, and express the solution as an ordered triple.
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The matrix
represent a system of equations in reduced row echelon form. Identify the solution of the system of equations.

(Multiple Choice)
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An investor can invest at most $20,000 in a retirement plan. He wants to place at least $5000 in Treasury Notes yielding 5% and more than $14,000 in corporate bonds yielding 8%. He also wants to earn $1420 annually. Let
the amount invested in Treasury Notes and
the amount invested in corporate bonds.
-Graph the constraints.


(Multiple Choice)
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Suppose that you receive an inheritance of $48,000. You decide to invest some of the money in stocks and some in certificates of deposit (CDs). Because the CDs are a less risky investment you want to put 3 times as much into CDs as stocks. How much are you going to invest in each type of account?
(Multiple Choice)
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Use an algebraic method to determine which of the ordered triples is a solution to the system. 

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A Saturday matinee sells adult tickets for $6.50 and kid tickets, for kids under 12, for $4.00. A total of 150 tickets were sold, and the revenue from the ticket sales was $805. Find the number of adult tickets and the number of kid tickets sold.
(Multiple Choice)
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