Which of the following mathematical relationships could be found in a linear programming model? And which could not (why)?
a. -1A + 2B < 70
b. 2A - 2B = 50
c. 1A - 2B2 < 10
d. 3 squareroot A + 2B > 15
e. 1A + 1B = 6
f. 2A + 5B + 1AB < 25
Find the solutions that satisfy the following constraints:
a. 4A + 2B < 16
b. 4A + 2B > 16
c. 4A + 2B = 16
in linear programming the( in the canonical form) feasible space is defined by intersection of hyperplanes which are in form of inequalities.
In two dimensional space, this hyperplane is a line which should clearly define the boundary of the side of line which is defined by it.
a) -1A + 2B < 70 ...
Linear programming models are investigated.