Use the following graph of Cost, Revenue, and Profit functions to answer the questions below 2500 R(x) (100, 2 500) -2000 (80. 2000) (60, 1500) (100, 1 500) C(x) 1500 (60, 1300) (40, 1 200) (20, 1100) (80. 1 400) (50. 1250) Px) 4000 (0,1000) (40, 1000) (100. 1000) (80. 600) (20, 500) -500 (60, 200) (75, 500) 20 60 80 100 120 (0.0) (50. 0) Assume that z represents quantity and y is measured in dollars 1. How many items must this company sell to break even? Number items 2. the company sells 80 items, how much Profit would they make? Number 3. How many items should be sold to make $1000 in Revenue? Number tems 4. Evaluate the following from the graph above: (round to 2 decimal places necessary) R(60) - Number C (60) - Number P (0) - Number Č (60) - Number MP-Number
Use the following graph of Cost, Revenue, and Profit functions to answer the questions below 2500 R(x) (100, 2 500) -2000 (80. 2000) (60, 1500) (100, 1 500) C(x) 1500 (60, 1300) (40, 1 200) (20, 1100) (80. 1 400) (50. 1250) Px) 4000 (0,1000) (40, 1000) (100. 1000) (80. 600) (20, 500) -500 (60, 200) (75, 500) 20 60 80 100 120 (0.0) (50. 0) Assume that z represents quantity and y is measured in dollars 1. How many items must this company sell to break even? Number items 2. the company sells 80 items, how much Profit would they make? Number 3. How many items should be sold to make $1000 in Revenue? Number tems 4. Evaluate the following from the graph above: (round to 2 decimal places necessary) R(60) - Number C (60) - Number P (0) - Number Č (60) - Number MP-Number
College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter4: Polynomial And Rational Functions
Section4.1: Quadratic Functions
Problem 6SC: A company that makes and sells baseball caps has found that the total monthly cost C in dollars of...
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Transcribed Image Text:Use the following graph of Cost, Revenue, and Profit functions to answer the questions below
2500
R(x.
(100, 2500)
(80.2000)
(60, 1 500)
(100, 1 500) Cx)
4500
(60, 1300)
(40, 1200)
(20, 1100)
(80, 1 400)
(50. 1250)
Px)
(0, 1000)
(40, 1000)
(100, 1000)
(80. 600)
(20. 500)
600
(60, 200)
(75, 500)
20
60
100
120
(0.0)
(50. 0)
Assume that z represents quantity and y is measured in dollars
1. How many items must this company sell to break even? Number
items
2. If the company sells 80 items, how much Profit would they make? Number
3. How many items should be sold to make $1000 in Revenue? Number
items
4. Evaluate the following from the graph above: (round to 2 decimal places if necessary)
R(60) = Number
C (60) = Number
P (0) - Number
C (60) = Number
MP = Number
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The graph of cost, revenue, and profit function is given as
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