A webassign.netConsider the following linear program.Max1A - 28s.t.-4A + 3B S 31A - 18 s 4A, B 2 0(a) Graph the feasible region for the problem.B15151010A246 84 6 81012142101214BB1515101055AA4610 12142/46.8.101214(b) Is the feasible region unbounded? Explain.O The feasible region is unbounded because the value of the solution may be made infinitely large without violating any of theconstraints.O The feasible region is unbounded because more than one optimal solution occurs without violating any of the constraints.O The feasible region is unbounded because the solution coordinates may be made infinitely large without violating any of theconstraints.O The feasible region is unbounded because the value of the solution violates at least one of the constraints.O The feasible region is not unbounded.(c) Find the optimal solution.(А, B)%3!

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Answered: ollowing linear program. Max 1A - 28…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Resource Allocation You manage an ice cream factory that makes two flavors: Creamy Vanilla and Continental Mocha. Into each quart of Creamy Vanilla go 1 egg and 2 cups of cream. Into each quart of Continental Mocha go 2 eggs and 1 cup of cream. You have in stock 700 eggs and 800 cups of cream. Draw the feasible region showing the number of quarts of vanilla and number of quarts of mocha that can be produced. (Place Creamy Vanilla on the x-axis and Continental Mocha on the y-axis.) y -1000 O -500 (x, y) = -([ 1000 500 -500 1000 Solution Set 300 1000 -1000 DO -500 y 1000 500 -500 1000 Solution Set. 00 1000 -1000 DO -500 1000 y 500 -500 -1000 Find the corner points of the region. (Order your answers from smallest to largest x, then from smallest to largest y. If an answer does not exist, enter DNE.) (x, y) = (x, y) = (x, y) = Solution Set 00 1000 O -1000 -500 1000 500 -500 y 1000 Solution Set 300 1000 Q
#3
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For the linear program Max 1A + 2B s.t. 1A ≤ 8 1B ≤ 7 2A + 2B = 18 A, B ≥ 0 The question is what are the extreme points of the feasible region to find the optimal solution using graphical solution procedure? smaller x value (A,B)=________ larger x value (A,B)=________ *I lose translation when looking for the extreme smaller and larger values since the answers do not match up to create the optimal solution I am looking for. Comprehension of how each extreme point is created continues to allude to me.
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Please see the images for the question & solution. Required: Please show the algebra/working for the following points: #1. A = 4, B = 6 #2. A = 7 , B = 3
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ollowing linear program. Max 1A - 28 s.t. -4A + 3B 3 1A - 1B s 4 A, B 20 Graph the feasible region for the problem.