Problem #3 - PK Inc. manufactures interior and exterior paints from two raw materials, M1 and M2. The following table provides the basic data of the problem: Tons of raw materials per ton of Exterior paint Maximum daily availability (tons) Interior paint Raw material M1 6. 4 24 Raw material M2 1 Profit per ton $5,000 $4,000 A market survey indicates that the daily demand for interior paint cannot exceed that for exterior paint by more than 1 ton. Also, the maximum daily demand for interior paint is 2 tons. PK Inc. wants to determine the optimum (best) product mix of interior and exterior paints that maximizes the total daily profit. ) Formulate and explain the mathematical model for this LP problem, including: a. The Objective Function All the constraints that the solution must satisfy, including nonnegativity. b. s) Solve the LP problem using the graphical method.
Problem #3 - PK Inc. manufactures interior and exterior paints from two raw materials, M1 and M2. The following table provides the basic data of the problem: Tons of raw materials per ton of Exterior paint Maximum daily availability (tons) Interior paint Raw material M1 6. 4 24 Raw material M2 1 Profit per ton $5,000 $4,000 A market survey indicates that the daily demand for interior paint cannot exceed that for exterior paint by more than 1 ton. Also, the maximum daily demand for interior paint is 2 tons. PK Inc. wants to determine the optimum (best) product mix of interior and exterior paints that maximizes the total daily profit. ) Formulate and explain the mathematical model for this LP problem, including: a. The Objective Function All the constraints that the solution must satisfy, including nonnegativity. b. s) Solve the LP problem using the graphical method.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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