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Episode 03 of the video lectures of chapter 12 of Mathematics textbook for class 12; covers the problems and solutions of linear ...

Welcome we're going to look at linear programming in this video now let us look at an example of a linear program let us assume ...

Linear Programming | Chapter - 12 | One shot video| Class-12th | Maths | IIT-JEE | by - J.P. Sir Congratulations !! For your ...

This example is taken from Versatile Mathematics, an OER textbook created at Frederick Community College. The book can be ...

Dynamic Programming : Solving Linear Programming Problem.

Let x and y are the number of tables and chairs respectively, on which a furniture dealer wants to make profit for the constraints ...

Please subscribe and ring the notification bell to get all the latest video modules :) Tags:- cbse class 12 maths paper 2018, cbse ...

Find the minimum value of `Z=3x+5y,` subject to the constraints `-2x+y le4, x+y ge3, x-2yle2, x ge0 and y ge0.`

Minimise and Maximise `Z=x+2y` Subject to `x+2yge100,2x-yle0,2x+yle200,x,yge0`. jee mains 2020, jee main january, class 12, ...

Maximise `Z=3x+4y` Subject to the constraints `x+yle4,xge0,yge0` jee mains 2020, jee main january, class 12, jee main maths, jee ...

Maximise `Z=5x+3y` Subject to `3x+5yle15, 5x+2yle10,xge0,yge0`. jee mains 2020, jee main january, class 12, jee main maths, ...

In a LPP, if the objective function Z=ax+by has the same maximum value of two corner points of the feasible region, then every ...

The minimum value of Z= 4x+5y subject to the constraints ` x le 30, yle 40 ` and ` x ge 0,y ge 0` is.

Minimise `Z=-3x+4y` Subject to `x+2yle8, 3x+2yle12,xge0,yge0`. jee mains 2020, jee main january, class 12, jee main maths, jee ...

Episode 01 of the video lectures on chapter 06 of the Mathematics textbook for class 11; covers linear inequalities in one variable.

In this chapter 2 miscellaneous inverse trigonometric functions class 12| lecture explained by Gautam Kumar sir ie ...

By graphical method, the solutions of linear programming problem maximum ` Z = 3x_1 + 5x_2` subject to constraints `3x_1+2x_2 ...

The linear programming problem minimiseZ=3x+2y subject to the constraints `x+y ge 8` `3x +5y le 15 ` ` x ge 0, y ge 0 ` has.