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. Ay +(0.12) 14 124 10- 8- 6- 4- P= 5x +y (3.2 (5.3) (8.4 (9.0% 10 12 14 ✔ OA. Max P 44 at x = 8 and y=4 O B. Max P = 44 at x = 8 and y=4, at x = 0 and y = 12, and at every point on the line segment joining the preceding two points. OC. Max P = 45 at x=9 and y=0 O D. Max P = 45 at x = 9 and y=0, at x = 8 and y=4, and at every point on the line segment joining the preceding two points.
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. Ay +(0.12) 14 124 10- 8- 6- 4- P= 5x +y (3.2 (5.3) (8.4 (9.0% 10 12 14 ✔ OA. Max P 44 at x = 8 and y=4 O B. Max P = 44 at x = 8 and y=4, at x = 0 and y = 12, and at every point on the line segment joining the preceding two points. OC. Max P = 45 at x=9 and y=0 O D. Max P = 45 at x = 9 and y=0, at x = 8 and y=4, and at every point on the line segment joining the preceding two points.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text: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.
14
124
10-
8
6-
4-
2
(0.12)
•
P= 5x +y
(3.2)
(5.3)
(8.4)
8
(9,0)
10 12 14
O A. Max P = 44 at x = 8 and y = 4
OB. Max P = 44 at x = 8 and y = 4, at x = 0 and y = 12, and at every point on the line segment joining the
preceding two points.
O C. Max P = 45 at x = 9 and y = 0
O D. Max P = 45 at x = 9 and y=0, at x = 8 and y=4, and at every point on the line segment joining the
preceding two points.
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