Linear Programming – Graphical Method (Maximization & Minimization Problem for Unbounded Region)

Linear Programming – Graphical Method (Maximization & Minimization Problem) In this video, we solve a linear programming problem (LPP) using the graphical method. The objective function is: 👉 Maximize and Minimize: T = 5x + 6y Subject to constraints: 2x + y ≥ 8 6x + 4y ≥ 36 0 ≤ x ≤ 7 ✨ What you’ll learn: How to graph linear inequalities and shade feasible regions. How to determine the feasible set with compound inequalities. Using the corner point method to find both maximum and minimum values. Understanding optimization in cases with unbounded feasible regions. This step-by-step guide is perfect for students studying Operations Research, Optimization Techniques, Linear Programming, and Applied Mathematics. 🔔 Don’t forget to like, share, and subscribe for more math and statistics tutorials! #LinearProgramming #GraphicalMethod #OperationsResearch #Optimization #MathTutorials