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Constraints
A linear equation represents a straight line. Limited time, labour etc. may be expressed as linear inequations or equations and are called constraints. e.g., If 2 tables and 3 chairs are to be made in not more than 10 hours and 1 table is made in x hours while 1 chair is made in y hours,..
A linear equation represents a straight line. Limited time, labour etc. may be expressed as linear inequations or equations and are called constraints. e.g., If 2 tables and 3 chairs are to be made in not more than 10 hours and 1 table is made in x hours while 1 chair is made in y hours,..The graph of the linear system of constraints is called ______.
The graph of the linear system of constraints is called ______. => The constraint region or The feasible region or The linear region or The linear graph..
Example:
Find the optimal solution in the above problem of decorative item dealer whose objective function is Z = 50x + 18y. In the graph, the corners of the feasible region are O (0, 0), A (0, 80), B(20, 60), C(50, 0) At (0, 0) Z = 0 At (0, 80) Z = 50 (0) + 18(80) = Rs. 1440 At (20, 60), Z = 50 (20) +18 ..
Example:
Show graphically that the L.P.P Maximize Z = 6x + y Subject to the constraints x 0, y 0 has an unbounded soluti..
Show graphically that the L.P.P Maximize Z = 6x + y Subject to the constraints x 0, y 0 has an unbounded soluti..Find the maximum value of the function C = 7x + y subject to the const..
Find the maximum value of the function C = 7 x + y subject to the constraints x ≥ 0, y ≥ 0 , 5 x + 3 y ≤ 15. => 22 or 5 or 21 or 9..
Find the point at which the maximum value of the objective function P ..
Find the point at which the maximum value of the objective function P = 4 x + 9 y subject to the constraints x ≥ 0, y ≥ 0 and 3 x + y ≤ 6 occurs. => (0, 6) or (1, 6) or (0, 0) or (0, 2)..
What is the maximum value of the objective function C = 4x + 3y subjec..
What is the maximum value of the objective function C = 4 x + 3 y subject to the constraints x ≥ 0, y ≥ 0, x + y ≤ 4? => 12 or 16 or 0 or 18..
Find the point at which the maximum value of P = x + ysubject to the c..
Find the point at which the maximum value of P = x + y subject to the constraints x ≥ 0, y ≥ 0 and 3 x + 4 y ≤ 12 occurs. => (0, 0) or (1, 1) or (0, 3) or (4, 0)..
Find the maximum value of D = 4x + 5y subject to the constraints x≥..
Find the maximum value of D = 4 x + 5 y subject to the constraints x ≥ 0, y ≥ 0, x ≤ 2 and x + 2 y ≤ 4. => 16 or 14 or 15 or 13..
What is the minimum value of the objective function C = 4x + 3y subjec..
What is the minimum value of the objective function C = 4 x + 3 y subject to the constraints x ≥ 0, y ≥ 0, x + y ≤ 4? => 0 or 16 or 18 or 12..
Result
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