Exam 8: The Slope of a Line
Exam 1: Notation and Symbols329 Questions
Exam 2: Simplifying Expressions285 Questions
Exam 3: Paired Data and Graphing Ordered Pairs217 Questions
Exam 4: Multiplication With Exponents300 Questions
Exam 5: The Greatest Common Factor and Factoring by Grouping295 Questions
Exam 6: Reducing Rational Expressions to Lowest Terms263 Questions
Exam 7: Review of Solving Equations262 Questions
Exam 8: The Slope of a Line190 Questions
Exam 9: Rational Exponents264 Questions
Exam 10: Completing the Square187 Questions
Exam 11: Exponential Functions226 Questions
Exam 12: The Circle95 Questions
Exam 13: Sequences190 Questions
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To produce this textbook, suppose the publisher spent $125,000 for typesetting and $3.50 per book for printing and binding. The total cost to produce and print n books can be written as Total cost to produce n textbooks = Fixed cost + Variable cost
=
Suppose the number of books printed in the first printing is 10,000.What is the total cost? $__________ If the average cost is the total cost divided by the number of books printed, find the average cost of producing 10,000 textbooks. $__________ Find the cost to produce one more textbook when you have already produced 10,000 textbooks. $__________



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(Short Answer)
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;
;
The following graph shows the relationship between a company s profits P and the number of items it sells x . ( P is in dollars.)
State the domain and the range of the function.

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(Multiple Choice)
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Correct Answer:
A
z varies jointly with x and the square of y . If z is 75 when x = 3 and y = 5, find x when z = 25 and y = 1.
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(Multiple Choice)
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Correct Answer:
E
The relative aperture or f -stop ( f ) for a camera lens is inversely proportional to the diameter of the aperture ( d ). An f -stop of 2 corresponds to an aperture diameter of 40 millimeters for the lens on an automatic camera. Find the equation that relates f -stop and diameter. 

(Multiple Choice)
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Find the slope of the line through the pair of points (1, 0) and (3, 3). Then, plot the points, draw a line through them, and indicate the rise and run on the graph.
(Multiple Choice)
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The temperature of a gas varies directly with its pressure. A temperature of 720 K produces a pressure of 90 pounds per square inch. Find the equation that relates pressure ( P ) and temperature( T ).
(Short Answer)
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Give the equation of the line perpendicular to the graph of
that has an
-intercept of
.



(Multiple Choice)
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Write the equation of the line with the slope m = 7 and y -intercept b = 9.
(Multiple Choice)
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A company manufactures and sells diskettes for home computers. Here are the equations they use in connection with their business. Number of diskettes sold each day:
Selling price for each diskette:
Daily fixed costs:
Daily variable costs:
the difference between revenue and cost.
the product of the number of diskettes sold each day and the selling price of each diskettes.
the sum of the fixed costs and the variable costs. Find the profit function
.








(Multiple Choice)
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Graph the line that has an x -intercept of 4 and a y -intercept of 2. What is the slope of this line?
(Multiple Choice)
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r is inversely proportional to s . If r is - 5 when s is 20, find r when s is 5.
(Multiple Choice)
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Graph the following relation. Use the graph to find the domain and range, and indicate whether the graph is the graph of a function. 

(Multiple Choice)
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Give the slope and y -intercept of y = - 2. Sketch the graph.
(Multiple Choice)
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Boyle's law states that for low pressures, the pressure of an ideal gas kept at a constant temperature varies inversely with the volume of the gas. State Boyle's law as an equation using the symbols P , K , and V .
(Short Answer)
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The temperature of a gas varies directly with its pressure. A temperature of 360 K produces a pressure of 90 pounds per square inch. Find the equation that relates pressure and temperature.
(Multiple Choice)
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Write the equation of the line with the slope
and y -intercept 


(Multiple Choice)
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Graph the following relation. Use the graph to find the domain and range, and indicate whether the graph is the graph of a function. 

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