Here (0, 2), (0, 0) and (3, 0) all are vertices of feasible region. True or false.

If (0,0), (0,4), (2,4) and (3,2) are the vertices of a polygonal region subject to certain constraints , then the maximum value of the objective funciton f=3x+2y is __________

Draw the graph and state only the vertices of feasible region of the following inequalities.3x+5y =0,y>=0

The constraints of an LPP are x+yle6,3x+2yge6,xge0 and yge0 Determine the vertices of the feasible region formed by them

If A is non singular then |A|= 0 . True or False.

Consider a triangular area with vertices at (2m,0,0) , (0,1m,0) and (0,0,1m) is placed in region of an uniform electric field of 3times10^(3) in N/C .Flux passing through the area is.?

If three vertices of a rectangle or (0, 0) , (2,0) and (0, 3) , find the coordinates of the fourth vertex.

[{:(2,0,0),(3,-1,0),(-7,3,1):}] is a skew symmetric matrix. True or False.

If 3x+4y ge 12, 2x+y le6, x ge0, y ge0 , then the corner points of the feasible region are

The matrix [(0,0,5),(0,5,0),(5,0,0)] is a scalar matrix. State true of false. If false then what type of matrix is this ?

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") =