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Business
Operations Management
You operate a small wooden toy company making two products: alphabet blocks and wooden trucks. Your profit is $30 per box of blocks and $40 per box of trucks. Producing a box of blocks requires one hour of woodworking and two hours of painting; producing a box of trucks takes three hours of woodworking but only one hour of painting. You employ three wood workers and two painters, each working 40 hours per week. How many boxes of blocks (X1) and trucks (X2) should you make each week to maximize profit? Solve graphically as a linear program.

You operate a small wooden toy company making two products: alphabet blocks and wooden trucks. Your profit is $30 per box of blocks and $40 per box of trucks. Producing a box of blocks requires one hour of woodworking and two hours of painting; producing a box of trucks takes three hours of woodworking but only one hour of painting. You employ three wood workers and two painters, each working 40 hours per week. How many boxes of blocks (X1) and trucks (X2) should you make each week to maximize profit? Solve graphically as a linear program.

Practical Management Science
Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
Section: Chapter Questions
Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...
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1) You operate a small wooden toy company making two products: alphabet blocks and wooden trucks. Your profit is $30 per box of blocks and $40 per box of trucks. Producing a box of blocks requires one hour of woodworking and two hours of painting; producing a box of trucks takes three hours of woodworking but only one hour of painting. You employ three wood workers and two painters, each working 40 hours per week. How many boxes of blocks (X1) and trucks (X2) should you make each week to maximize profit? Solve graphically as a linear program.
Transcribed Image Text:1) You operate a small wooden toy company making two products: alphabet blocks and wooden trucks. Your profit is $30 per box of blocks and $40 per box of trucks. Producing a box of blocks requires one hour of woodworking and two hours of painting; producing a box of trucks takes three hours of woodworking but only one hour of painting. You employ three wood workers and two painters, each working 40 hours per week. How many boxes of blocks (X1) and trucks (X2) should you make each week to maximize profit? Solve graphically as a linear program.
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