Exam 5: Integration
Exam 1: Functions and Graphs71 Questions
Exam 2: Limits and the Derivative188 Questions
Exam 3: Additional Derivative Topics98 Questions
Exam 4: Graphing and Optimization126 Questions
Exam 5: Integration38 Questions
Exam 7: Multivariable Calculus92 Questions
Exam 8: Appendix A: Basic Algebra Review44 Questions
Exam 9: Appendix B: Special Topics Online at Googlmjbxrg20 Questions
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Use graphical methods to solve the linear programming problem.
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(Multiple Choice)
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Graph the solution set of the system of linear inequalities and indicate whether the solution region is bounded or
unbounded.
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(Multiple Choice)
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(79)
Solve the problem.
-Jim has gotten scores of 78 and 69 on his first two tests. What score must he get on his third test to keep an average of 70 or greater?
(Multiple Choice)
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Solve the problem.
-The Southern States Ring Company designs and sells two types of rings: the brass and the aluminum. They can
produce up to 24 rings each day using up to 60 total man-hours of labor per day. It takes 3 man-hours to make
one brass ring and 2 man-hours to make one aluminum ring. How many of each type of ring should be made
daily to maximize the company's profit, if the profit on a brass ring is $40 and on an aluminum ring is $35?
(Essay)
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Provide an appropriate response.
-The corner points for the bounded feasible region determined by the system of inequalities:
are O = (0, 0), A = (0, 4), B = (5, 2) and C = (7, 0). Find the optimal solution for the objective profit function:
P(x) = 3x1 + 7x2
(Short Answer)
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Use graphical methods to solve the linear programming problem.
-
(Multiple Choice)
4.9/5
(82)
Provide an appropriate response.
-Find the coordinates of the corner points of the solution region for: 
(Short Answer)
4.9/5
(75)
Graph the solution set of the system of linear inequalities and indicate whether the solution region is bounded or
unbounded.
-
(Multiple Choice)
4.9/5
(70)
Solve the problem.
-Formulate the following problem as a linear programming problem (DO NOT SOLVE).A company which
produces three kinds of spaghetti sauce has two plants. The East plant produces 3,500 jars of plain sauce, 6,500
jars of sauce with mushrooms, and 3,000 jars of hot spicy sauce per day. The West plant produces 2,500 jars of
plain sauce, 2,000 jars of sauce with mushrooms, and 1,500 jars of hot spicy sauce per day. The cost to operate
the East plant is $8,500 per day and the cost to operate the West plant is $9,500 per day. How many days should
each plant operate to minimize cost and to fill an order for at least 8,000 jars of plain sauce, 9,000 jars of sauce
with mushrooms, and 6,000 jars of hot spicy sauce? (Let x1 equal the number of days East plant should operate
and x2 the number of days West plant should operate.)
(Essay)
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(86)
Graph the constant-profit lines through (3, 2) and (5, 3). Use a straightedge to identify the corner point(s) where the
maximum profit occurs for the given objective function.
-P = 5x + y
(Multiple Choice)
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(77)
Solve the problem.
-Company A rents copiers for a monthly charge of $300 plus 10 cents per copy. Company B rents copiers for a monthly charge of $600 plus 5 cents per copy. What is the number of copies above which Company A's charges
Are the higher of the two?
(Multiple Choice)
4.8/5
(88)
Solve the problem.
-A vineyard produces two special wines a white, and a red. A bottle of the white wine requires 14 pounds of
grapes and 1 hour of processing time. A bottle of red wine requires 25 pounds of grapes and 2 hours of
processing time. The vineyard has on hand 2,198 pounds of grapes and can allot 160 hours of processing time to
the production of these wines. A bottle of the white wine sells for $11.00, while a bottle of the red wine sells for
$20.00. How many bottles of each type should the vineyard produce in order to maximize gross sales? (Solve
using the geometric method.)
(Essay)
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(81)
Provide an appropriate response.
-The corner points for the bounded feasible region determined by the system of inequalities:
are O = (0, 0), A = (0, 7), B = (6, 5) and C = (8, 0). Find the optimal solution for the objective profit function:
P = 5x1 + 5x2
(Short Answer)
5.0/5
(67)
Use graphical methods to solve the linear programming problem.
-A math camp wants to hire counselors and aides to fill its staffing needs at minimum cost. The average monthly salary of a counselor is $2400 and the average monthly salary of an aide is $1100. The camp can accommodate
Up to 45 staff members and needs at least 30 to run properly. They must have at least 10 aides, and may have
Up to 3 aides for every 2 counselors. How many counselors and how many aides should the camp hire to
Minimize cost?
(Multiple Choice)
4.8/5
(74)
Solve the problem.
-Formulate the following problem as a linear programming problem (DO NOT SOLVE):A dietitian can purchase
an ounce of chicken for $0.25 and an ounce of potatoes for $0.02. Each ounce of chicken contains 13 units of
protein and 24 units of carbohydrates. Each ounce of potatoes contains 5 units of protein and 35 units of
carbohydrates. The minimum daily requirements for the patients under the dietitian's care are 45 units of
protein and 58 units of carbohydrates. How many ounces of each type of food should the dietitian purchase for
each patient so as to minimize costs and at the same time insure the minimum daily requirements of protein
and carbohydrates? (Let x1 equal the number of ounces of chicken and x2 the number of ounces of potatoes
purchased per patient.)
(Essay)
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(70)
Graph the solution set of the system of linear inequalities and indicate whether the solution region is bounded or
unbounded.
-
(Multiple Choice)
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(84)
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