The vertices of a closed - convex polygon representing the feasible region of the objective function f are (4,0), (2,4),(3,2) and (1,4) . Find the maximum value of the objective function f=7x+8y.

The vertices of a closed - convex polygon representing the feasible region of the objective function f =5x+3y , are (0,0),(3,0),(3,1),(1,3) and (0,4) . Find the maximum value of the objective function.

The vertices of a closed convex polygon representing the feasible region of the objective function are (6,2),(4,6),(5,4) and (3,6). Find the maximum value of the function f=7x+11y

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, 0), (16, 0), (8, 12), (0, 20). The maximum value of the objective function Z = 22x + 18y is …………

If the corner points of the feasible region for an L.P.P. are (0, 2), (3, 0), (6, 0), (6, 8) and (0, 5), then the minimum value of the objective function F=4x+6y occurs at

If the vertices of a closed - convex polygon are A(8,0), O(0,0), B (20,10), C(24,5) and D(16,20), then find the maximum value of the objective function f=(1)/(4)x+(1)/(5) y .

The feasible region for LPP is shown shaded in the figure . Find the minimum value of the objective function z = 11x + 7y.