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Quiz 24: Linear Programming
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Question 21
Multiple Choice
ABC,Inc.,is a small clothing manufacturer that produces shirts and pants using two resources: sewing machine hours and cutting machine hours.The production manager can schedule up to 240 hours of sewing machine time and up to 150 hour cutting machine time.Production of one shirt requires 3 hours of sewing time and 1 hour of cutting time.Each pair of pants requires 2 hours of sewing time and 1.5 hours of cutting time.Each shirt yields a profit of $5,and each pair of pants generates a $6 profit.The objective is to maximize profits.What is the total profit at the optimal solution?
Question 22
Multiple Choice
ABC,Inc.,is a small clothing manufacturer that produces shirts and pants using two resources: sewing machine hours and cutting machine hours.The production manager can schedule up to 240 hours of sewing machine time and up to 150 hour cutting machine time.Production of one shirt requires 3 hours of sewing time and 1 hour of cutting time.Each pair of pants requires 2 hours of sewing time and 1.5 hours of cutting time.Each shirt yields a profit of $5,and each pair of pants generates a $6 profit.The objective is to maximize profits.Let X₁ = Number of shirts to be produced,X₂ = Number of pairs of pants to be produced.Which one of the following corner point (x1,x2) yields the maximum profit in this LP formulation?
Question 23
Multiple Choice
When the LP problem has more than two decision variables,the ______ is appropriate for searching the optimal solution.
Question 24
Multiple Choice
Constraints in LP problems that do not affect the boundaries of the feasible solution region are referred to as ______.
Question 25
Multiple Choice
ABC,Inc.,is a small clothing manufacturer that produces shirts and pants using two resources: sewing machine hours and cutting machine hours.The production manager can schedule up to 240 hours of sewing machine time and up to 150 hour cutting machine time.Production of one shirt requires 3 hours of sewing time and 1 hour of cutting time.Each pair of pants requires 2 hours of sewing time and 1.5 hours of cutting time.Each shirt yields a profit of $5,and each pair of pants generates a $6 profit.The objective is to maximize profits.Determine cutting time constraint for the LP formulation.Let X₁ = Number of shirts to be produced,X₂ = Number of pairs of pants to be produced.Which one of the following is NOT one of the corner points (x1,x2) in this LP formulation?
Question 26
Multiple Choice
______ are constraints that form the corner points at the boundaries of the feasible solution region and limit the values of the decision variables,which in turn,limit the objective function values.
Question 27
Multiple Choice
According to the mathematical theory underlying LP problems,the optimal solution to an LP problem will occur at ______.
Question 28
Multiple Choice
For binding constraints at optimality,the right-hand value should be ______ the left-hand value.
Question 29
Multiple Choice
ABC,Inc.,is a small clothing manufacturer that produces shirts and pants using two resources: sewing machine hours and cutting machine hours.The production manager can schedule up to 240 hours of sewing machine time and up to 150 hour cutting machine time.Production of one shirt requires 3 hours of sewing time and 1 hour of cutting time.Each pair of pants requires 2 hours of sewing time and 1.5 hours of cutting time.Each shirt yields a profit of $5,and each pair of pants generates a $6 profit.The objective is to maximize profits.Let X₁ = Number of shirts to be produced,X₂ = Number of pairs of pants to be produced.Determine the value of X₁ and X₂ (that maximizes profit) using corner point method.
Question 30
Multiple Choice
Which of the following is a method in which parallel cost lines are plotted in the LP graphical solution approach to determine the least cost solution to LP problems with cost minimization objective?
Question 31
Multiple Choice
Which of the following is an algorithm that provides a systematic way of examining the corner or extreme points of the feasible region of more complex LP problems to determine the optimal value of the objective function?