Exam 3: Graphs of Linear Equations
Exam 1: Introduction to Real Numbers and Algebraic Expressions374 Questions
Exam 2: Solving Equations and Inequalities280 Questions
Exam 3: Graphs of Linear Equations126 Questions
Exam 4: Polynomials: Operations167 Questions
Exam 5: Polynomials: Factoring154 Questions
Exam 6: Rational Expressions and Equations226 Questions
Exam 7: Graphs, Functions, and Applications178 Questions
Exam 8: Systems of Equations118 Questions
Exam 9: More on Inequalities105 Questions
Exam 10: Radical Expressions, Equations, and Functions124 Questions
Exam 11: Quadratic Equations and Functions91 Questions
Exam 12: Exponential Functions and Logarithmic Functions82 Questions
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Plot the ordered pairs on the rectangular coordinate system provided.
-A(2, 3), B(4, -4) 

(Essay)
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Find the slope of the line going through the pair of points.
-(-2, 0), (0, 7)
(Multiple Choice)
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Provide an appropriate response.
-The y-coordinate is positive in quadrants I and IV.
(True/False)
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Find the coordinates of the y-intercept for the given equation.
-x + 2y = 1
(Multiple Choice)
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Find the coordinates of the y-intercept for the given equation.
-

(Multiple Choice)
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Find the slope of the line going through the pair of points.
-(2, -9), (2, -1)
(Multiple Choice)
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Plot the ordered pairs on the rectangular coordinate system provided.
-A(4, -3), B(-6, 4) 

(Essay)
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Find the coordinates of the y-intercept for the given equation.
-y = 9x - 5
(Multiple Choice)
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List the quadrant(s)in which the given point is located.
-(-6, 3)
(Multiple Choice)
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List the quadrant(s)in which the given point is located.
-(-4.5, -3.7)
(Multiple Choice)
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Determine whether the given ordered pair is a solution of the equation.
-x - y = 4; (2, 5)
(True/False)
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Provide an appropriate response.
-What can you say about the graph of Ax + By = C if B is equal to zero?
(Short Answer)
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Find the coordinates of the y-intercept for the given equation.
-5y + 8x = -7
(Multiple Choice)
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Show that the two ordered pairs are solutions to the given equation. Then use the graph of the two points to determine another solution. Answers may vary.
-y = x - 5; (5, 0), (3, -2) 

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