The corner points of the feasible region are A (50,50), B(10,50),C(60,0) and D (60,4) . The obje...

Define a corner point of a feasible region.

The corner points of the feasible region are (800 , 400) , (1050,150) , (600,0) . The objective function is P=12x+6y . The maximum value of P is

The corner points of the feasible region of an LPP are (0,0),(0,8),(2,7),(5,4) and (6,0). The maximum value of the objective function Z = 3x + 2y is:

The corner points of the feasible region are (4, 2), (5,0), (4,1) and (6,0) then the point of minimum z = 3.5x + 2y= 16 is at

Corner points of the feasible region for an LPP are (0,2),(3,0),(6,0),(6,8) , and (0,5) . Let F = 4x+6y be the objective function. Determine the minimum value of F occurs at

One of the corner points of the feasible region of inequalities gives

Plot the points A(10 , 50), B(15 , 20), C (40 , 10)a n d D (60 , 80) on the graph paper.

The corner points of a feasible region determined by a system of linear inequalities are (20,40),(50,100),(0,200) and (0,50). If the objective funtion Z=x+2y , then maximum of Z occurs at.

The corner points of the feasible region determined by the system of linear contraints are (0,0), (0,40),( 20,40),(60,20),(60,0). The objective function is Z=4x+3y. Compare the quantity in Column A and Column B.