The corner points of the feasible region of an LPP are (0,0), (0,8), (2,7),(5,4),and (6,4). the maximum profit P= 3x + 2y occurs at the point_____.

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 (0,3), (3,0), (8,0), (12/5,38/5) and (0,10) , then the point of maximum z = 6x + 4y= 48 is at

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

The corner point of the feasible solutions are(0,0) (3,0)(2,1)(0,7/3) the maximum value of Z= 4x+5y is

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

The corner points of the feasible region of a system of linear inequalities are (0, 0), (4,0), (3,9), (1, 5) and (0, 3). If the maximum value of objective function, Z = ax + by occurs at points (3, 9) and (1, 5), then the relation between a and b is:

The corner points of a feasible region of a LPP are (0, 0), (0, 1) and (1, 0). If the objective function is Z = 7x + y, then Z_("max") - Z_("min") =

The corner points of the feasible region of a system of linear inequations are (0, 0), (5, 0), (6,5), (6, 8), (4, 10) and (0,8). If Z = 3x - 4y, then the minimum value of Z occurs at:

State True or False: If the corner points of the feasible region are (0, 10),(2, 2) & (4, 0) then the minimum value of Z = 3x + 2y is at (4, 0)