The question is the step 2 portion.. included 2nd image to fill in gaps Since the feasible region is closed and bounded, we know that the maximum value will occur at---Select---v. Thus, we test the corner points in the objective function.Cornerf = 8x + 9y(0, 8)(4, 8)(6, 6)(9, 0)(0, 0)Thus, the maximum value of the function iswhich occurs at the point Solve the following linear programming problem. Restrict x 2 0 and y 2 0.Maximize f = 8x + 9y subject tox + y < 122x + y s 18y < 8.Step 1We want to maximize the function f = 8x + 9y subject tox + y < 122x + y < 18y < 8x2 0, y 2 0.We start by graphing the feasible region given by the set of inequalities. Thus, we graph the equationsx + y = 12, 2x + y = 18, and y = 8 as solidsolid lines. Notice that the test point (0, 0) satisfies%3Dsatisfies all of the given inequalities, so the solution of the constraint system is the region on orbelowbelow the lines, in the first quadrant (since x > 0, y 0).20Graph Layers1918After you add an object to the graphiyou16properties.1514131211107.6.43.26.8 9 10 11 12 13 14 15 16 17 18 19 20ShowHelpKey

Answered: Image /qna-images/answer/ccaafc35-005e-4d7c-8bc3-313c6bd758e4.jpg

Since the feasible region is closed and bounded, we know that the maximum value will occur at ---Select--- . Thus, we test the corner points in the objective function. Corner f = 8x + 9y (0, 8) (4, 8) (6, 6) (9, 0) (0, 0) Thus, the maximum value of the function is which occurs at the point

Since the feasible region is closed and bounded, we know that the maximum value will occur at ---Select--- . Thus, we test the corner points in the objective function. Corner f = 8x + 9y (0, 8) (4, 8) (6, 6) (9, 0) (0, 0) Thus, the maximum value of the function is which occurs at the point

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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The question is the step 2 portion.. included 2nd image to fill in gaps

Since the feasible region is closed and bounded, we know that the maximum value will occur at
---Select---
v. Thus, we test the corner points in the objective function.
Corner
f = 8x + 9y
(0, 8)
(4, 8)
(6, 6)
(9, 0)
(0, 0)
Thus, the maximum value of the function is
which occurs at the point

Solve the following linear programming problem. Restrict x 2 0 and y 2 0.
Maximize f = 8x + 9y subject to
x + y < 12
2x + y s 18
y < 8.
Step 1
We want to maximize the function f = 8x + 9y subject to
x + y < 12
2x + y < 18
y < 8
x2 0, y 2 0.
We start by graphing the feasible region given by the set of inequalities. Thus, we graph the equations
x + y = 12, 2x + y = 18, and y = 8 as solid
solid lines. Notice that the test point (0, 0) satisfies
%3D
satisfies all of the given inequalities, so the solution of the constraint system is the region on or
below
below the lines, in the first quadrant (since x > 0, y 0).
20
Graph Layers
19
18
After you add an object to the graphiyou
16
properties.
15
14
13
12
11
10
7.
6.
4
3.
2
6.
8 9 10 11 12 13 14 15 16 17 18 19 20
Show
Help
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