Linear Programming Problems | CBSE Method Question And answer

Full Transcript

https://www.youtube.com/watch?v=ES1il5LO3sE

[00:00] hi students today going to see 12th cbsc
[00:02] hi students today going to see 12th cbsc Max LP question it's interesting
[00:04] Max LP question it's interesting question maximal 3x
[00:07] question maximal 3x +un subject to the con
[00:56] this is the greatest value therefore
[00:57] this is the greatest value therefore maximal 16 is the answer thank you

https://www.youtube.com/watch?v=ES1il5LO3sE

Summary

TL;DR — This video explains how to solve a maximization linear programming problem (LP) for CBSE Class 12. It demonstrates finding the maximum value of an objective function subject to given constraints. The solution involves identifying the feasible region and evaluating the objective function at its corner points to determine the maximum.

Key points

• The problem involves maximizing the objective function $Z = 3x + y$.

• The solution is subject to a set of linear constraints.

• The method shown is for CBSE Class 12 level linear programming.

• The process includes identifying the feasible region defined by the constraints.

• The maximum value is found by testing the objective function at the vertices (corner points) of the feasible region.

• The final answer determined for this specific problem is 16.

Takeaway — To maximize an objective function in linear programming, evaluate it at all corner points of the feasible region defined by the constraints.