Graph the constant-profit (2,2) and also through (4,4). Use a straightedge to identify the corner point where the maximum profit occurs. Confirm your answer by constructing a corner point table. 15- (0,12) 10 S 5- (0,0) (44) (2.2) 5 (8,9) (10,0) 10 15 Q Q O A. 15- 10- 5- O C. 15 10+ 5- 5 10 15 ¹5 10 15 Q O B. 15- 10- 11 5 16 61 O D. 15- 10- 5- I 5 10 15 5 10 15 Q Q
Graph the constant-profit (2,2) and also through (4,4). Use a straightedge to identify the corner point where the maximum profit occurs. Confirm your answer by constructing a corner point table. 15- (0,12) 10 S 5- (0,0) (44) (2.2) 5 (8,9) (10,0) 10 15 Q Q O A. 15- 10- 5- O C. 15 10+ 5- 5 10 15 ¹5 10 15 Q O B. 15- 10- 11 5 16 61 O D. 15- 10- 5- I 5 10 15 5 10 15 Q Q
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
(8,9)(10,0)
Transcribed Image Text:Graph the constant-profit lines for the objective function P = 9x + 2y through
(2,2) and also through (4,4). Use a straightedge to identify the corner point
where the maximum profit occurs. Confirm your answer by constructing a
corner point table.
15-
(0,12)
10 s
5-
(0,0)
(4.4).
(2,2)
5
(8,9)
(10,0)
10
15
which graph below has the
O A.
15-
10-
5-
O C.
15:
10-
5-
-
5 10 15
5 10 15
Q
Q
Q
OB.
15-..
ii
11
5- 16
61
10-
O D.
15-
10-
5-
13
-profit lines?
7
5 10 15
5 10 15
Q
Transcribed Image Text:Graph the constant-profit lines for the objective function P = 9x + 2y through
(2,2) and also through (4,4). Use a straightedge to identify the corner point
where the maximum profit occurs. Confirm your answer by constructing a
corner point table.
15-
(0,12)
10 S
5-
(0,0)
(4,4).
(2,2)
5
(8,9)
(10,0)
10 15
(...)
What are the coordinates of the corner points where the maximum
profit occurs?
O A. (10,0) and (8,9)
O B. (10,0) and (0,12)
OC. (0,0) and (10,0)
OD. (8,9) and (0,12)
OE. (0,0) and (8,9)
OF. (0,12) and (0,0)
Complete the corner point table below to confirm your answer.
Corner Point
(x,y)
(0,0)
(0,12)
(8.9)
P=9x+2y
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