Exam 9: Systems of Equations and Inequalities
Exam 1: Prerequisites29 Questions
Exam 2: Equations, Inequalities, and Mathematical Modeling54 Questions
Exam 3: Functions and Their Graphs52 Questions
Exam 4: Polynomial Functions76 Questions
Exam 5: Rational Functions and Conics80 Questions
Exam 6: Exponential and Logarithmic Functions46 Questions
Exam 7: Analytic Trigonometry62 Questions
Exam 8: Additional Topics in Trigonometry42 Questions
Exam 9: Systems of Equations and Inequalities53 Questions
Exam 10: Matrices and Determinants88 Questions
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Find the equilibrium point of the demand and supply equations. (The equilibrium point is the price p and number of units x that satisfy both the demand and supply equations.) 

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Determine which one of the ordered triples below is a solution of the given system of equations. 

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Find the sales necessary to break even (R - C = 0) for the cost C of producing x units and the revenue R obtained by selling x units. (Round to the nearest whole unit.) 

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Write the form of the partial fraction decomposition of the rational expression. Do not solve for the constants. 

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Find the dimensions of the rectangle meeting the specified conditions. The perimeter is 68 centimeters and the length is 2 centimeters more than the width.
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Write the partial fraction decomposition of the rational expression. 

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Use back-substitution to solve the system of linear equations. 

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Write the partial fraction decomposition of the improper rational expression. 

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Write the partial fraction decomposition of the rational expression. 

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An investor has $150,000 to invest in two types of investments. Type A pays 5% annually and type B pays 6% annually. To have a well-balanced portfolio, the investor imposes the following conditions. At least one-third of the total portfolio is to be allocated to type A investments and at least one-third of the portfolio is to be allocated to type B investments. What is the optimal amount that should be invested in each investment? 

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Write the form of the partial fraction decomposition of the rational expression. Do not solve for the constants. 

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