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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 ...

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 ...

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

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

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

In this inverse trigonometric funcctions ch-2 class 12 lecture explained by Gautam Kumar rajwar sir ie mathmakergautam the ...

In this inverse trigonometric funcctions lecture explained by Gautam Kumar rajwar sir ie mathmakergautam the exercise of inverse ...

In this inverse trigonometric funcctions ch 2 class 12 lecture explained by Gautam Kumar rajwar sir ie mathmakergautam the ...

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

In this inverse trigonometric funcctions ch-2 class 12 lecture explained by Gautam Kumar rajwar sir ie mathmakergautam the ...

A man rides his motorcycle to the speed 50 km/h. He has to spend 2per km on petrol. If the rides it at a faster speed of 80km/h, the ...

Find the intervals on which each of the following functions is (a) increasing (b) decreasing `f(x) = 2x^(3) + 9x^(2) + 12x + 15`

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For an LPP, minimise Z = 2x + y subject to constraint `5x+10y le 50 , x +y ge 1,y le 4 ` and ` x,y ge 0 ` then Z is equal to.

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.

Solve the following inequations graphically in xy-plane: `4x+8gt0`

INVERSE TRIGONOMETRICFUNCTIONS | Class XII NCERT Solution | Chapter 2 | Miscellaneous Exercise Miscellaneous ...

The combine equation of the lines passing through the origin and having slopes 3 and 2 is.

Show that the minimum of Z occurs at more than two points : Minimise and Maximise `Z = 5x +10 y`subject to `x+2ylt=20 ...

The point for which the maximum value of z=x+y subject to the constraints `2x+5yle100,(x)/(25)+(y)/(50)le1,xge0,yge0` is obtained ...