A manufacturing company makes two circuit boards R, and R2, constructed as follows: R1 comprises 3 resistors, 1 capacitor, 2 transistors and 2 inductances; R2 comprises 4 resistors, 2 capacitors and 3 transistors. The available stocks for a day's production are 2400 resistors, 900 capacitors, 1600 transistors and 1200 inductances. It is required to calculate how many R; and how many R2 the company should produce daily in order to maximize its overall profits, knowing that it can make a profit on an Ri circuit board of 5p and on an R2 circuit board of 9p. Formulate the mathematical model describing the linear programming (LP) problem which will maximize its overall profits using maximize & subject to constrains?

Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
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A manufacturing company makes two circuit boards R; and R2,
constructed as follows:
R1 comprises 3 resistors, 1 capacitor, 2 transistors and 2
inductances;
R2 comprises 4 resistors, 2 capacitors and 3 transistors.
The available stocks for a day's production are 2400 resistors,
900 capacitors, 1600 transistors and 1200 inductances. It is
required to calculate how many R; and how many R2 the company
should produce daily in order to maximize its overall profits,
knowing that it can make a profit on an Ri circuit board of 5p and
on an R2 circuit board of 9p.
Formulate the mathematical model describing the linear
programming (LP) problem which will maximize its overall profits
using maximize & subject to constrains?
Transcribed Image Text:A manufacturing company makes two circuit boards R; and R2, constructed as follows: R1 comprises 3 resistors, 1 capacitor, 2 transistors and 2 inductances; R2 comprises 4 resistors, 2 capacitors and 3 transistors. The available stocks for a day's production are 2400 resistors, 900 capacitors, 1600 transistors and 1200 inductances. It is required to calculate how many R; and how many R2 the company should produce daily in order to maximize its overall profits, knowing that it can make a profit on an Ri circuit board of 5p and on an R2 circuit board of 9p. Formulate the mathematical model describing the linear programming (LP) problem which will maximize its overall profits using maximize & subject to constrains?
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