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Topic : Linear Programming Problem
Minimization with two constraints
Maximization with three constraints
Graphical Method of Linear Programming
Problem
Is used for solving the problems by finding out
the maximum or minimum point of the
intersection between the objective line and the
feasible region
Optimal Solution
๏‚šis the maximum or minimum
value of an objective function for
the given problem.
Solve the following LPP using graphical
method
Minimize z= 4๐’™๐Ÿ +6๐’™๐Ÿ
Subject to
๐’™๐Ÿ + ๐’™๐Ÿ โ‰ฅ 8 above the feasible region
6๐’™๐Ÿ + ๐’™๐Ÿ โ‰ฅ12 above the feasible region
๐’™๐Ÿ and ๐’™๐Ÿ โ‰ฅ 0
Solve the following LPP using graphical
method
Maximize z= 100๐’™๐Ÿ +6๐ŸŽ๐’™๐Ÿ
Subject to
5๐’™๐Ÿ + ๐Ÿ๐ŸŽ๐’™๐Ÿ โ‰ค 50 below the feasible region
8๐’™๐Ÿ + ๐Ÿ๐’™๐Ÿ โ‰ฅ16 above the feasible region
3๐’™๐Ÿ - ๐Ÿ๐’™๐Ÿ โ‰ฅ6 above the feasible region
๐’™๐Ÿ and ๐’™๐Ÿ โ‰ฅ 0
Activity 1: Solve the following LPP using graphical
method.
1.Minimize z= ๐Ÿ–๐’™๐Ÿ +10๐’™๐Ÿ
Subject to
๐’™๐Ÿ + ๐’™๐Ÿ โ‰ฅ 10
8๐’™๐Ÿ + ๐’™๐Ÿ โ‰ฅ24
๐’™๐Ÿ and ๐’™๐Ÿ โ‰ฅ 0
Activity 1: Solve the following LPP using graphical method.
2. Minimize z= ๐Ÿ“๐’™๐Ÿ +10๐’™๐Ÿ
Subject to
๐Ÿ๐’™๐Ÿ + ๐’™๐Ÿ โ‰ฅ 10
๐’™๐Ÿ + ๐Ÿ•๐’™๐Ÿ โ‰ฅ28
๐’™๐Ÿ and ๐’™๐Ÿ โ‰ฅ 0
Activity 1: Solve the following LPP using graphical method.
3. Maximize z= 80๐’™๐Ÿ +40๐’™๐Ÿ
Subject to
6๐’™๐Ÿ + ๐Ÿ๐Ÿ๐’™๐Ÿ โ‰ค 60
4๐’™๐Ÿ + ๐Ÿ๐’™๐Ÿ โ‰ฅ12
3๐’™๐Ÿ - ๐Ÿ”๐’™๐Ÿ โ‰ฅ12
๐’™๐Ÿ and ๐’™๐Ÿ โ‰ฅ 0

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Topic.pptx

  • 1. Topic : Linear Programming Problem Minimization with two constraints Maximization with three constraints
  • 2. Graphical Method of Linear Programming Problem Is used for solving the problems by finding out the maximum or minimum point of the intersection between the objective line and the feasible region
  • 3. Optimal Solution ๏‚šis the maximum or minimum value of an objective function for the given problem.
  • 4. Solve the following LPP using graphical method Minimize z= 4๐’™๐Ÿ +6๐’™๐Ÿ Subject to ๐’™๐Ÿ + ๐’™๐Ÿ โ‰ฅ 8 above the feasible region 6๐’™๐Ÿ + ๐’™๐Ÿ โ‰ฅ12 above the feasible region ๐’™๐Ÿ and ๐’™๐Ÿ โ‰ฅ 0
  • 5. Solve the following LPP using graphical method Maximize z= 100๐’™๐Ÿ +6๐ŸŽ๐’™๐Ÿ Subject to 5๐’™๐Ÿ + ๐Ÿ๐ŸŽ๐’™๐Ÿ โ‰ค 50 below the feasible region 8๐’™๐Ÿ + ๐Ÿ๐’™๐Ÿ โ‰ฅ16 above the feasible region 3๐’™๐Ÿ - ๐Ÿ๐’™๐Ÿ โ‰ฅ6 above the feasible region ๐’™๐Ÿ and ๐’™๐Ÿ โ‰ฅ 0
  • 6. Activity 1: Solve the following LPP using graphical method. 1.Minimize z= ๐Ÿ–๐’™๐Ÿ +10๐’™๐Ÿ Subject to ๐’™๐Ÿ + ๐’™๐Ÿ โ‰ฅ 10 8๐’™๐Ÿ + ๐’™๐Ÿ โ‰ฅ24 ๐’™๐Ÿ and ๐’™๐Ÿ โ‰ฅ 0
  • 7. Activity 1: Solve the following LPP using graphical method. 2. Minimize z= ๐Ÿ“๐’™๐Ÿ +10๐’™๐Ÿ Subject to ๐Ÿ๐’™๐Ÿ + ๐’™๐Ÿ โ‰ฅ 10 ๐’™๐Ÿ + ๐Ÿ•๐’™๐Ÿ โ‰ฅ28 ๐’™๐Ÿ and ๐’™๐Ÿ โ‰ฅ 0
  • 8. Activity 1: Solve the following LPP using graphical method. 3. Maximize z= 80๐’™๐Ÿ +40๐’™๐Ÿ Subject to 6๐’™๐Ÿ + ๐Ÿ๐Ÿ๐’™๐Ÿ โ‰ค 60 4๐’™๐Ÿ + ๐Ÿ๐’™๐Ÿ โ‰ฅ12 3๐’™๐Ÿ - ๐Ÿ”๐’™๐Ÿ โ‰ฅ12 ๐’™๐Ÿ and ๐’™๐Ÿ โ‰ฅ 0