Suppose a company makes miniature pienic tables for squirrels and racoons. In order to make these tables, the one for squirrels requires 5 feet of lumber and profits $8; whereas the one for TAccoons requires 12 feet of lumber, and profits $15. The company knows that the ones for squirrels are more popular and so would like to make at least twice as many squirrel tables as racoon tables. However, they only have 180 feet of lumber. How many of each type of picnic table should they make this week in order to maximize their profits? Transcribe the above problem into a linear programming problem using the following prompts.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Suppose a company makes miniature pienic tables for squirrels and racoons. In order to
make these tables, the one for squirrels requires 5 feet of lumber and profits $8; whereas the one for
TAccoons requires 12 feet of lumber, and profits $15. The company knows that the ones for squirrels
are more popular and so would like to make at least twice as many squirrel tables as racoon tables.
However, they only have 180 feet of lumber. How many of each type of picnic table should they make
this week in order to maximize their profits?
Transcribe the above problem into a linear programming problem using the following prompts.
Circle one:
MAXIMIZE
MINIMIZE
or
Define your Variables:
Objective Function:
Constraining inequalities:
Transcribed Image Text:Suppose a company makes miniature pienic tables for squirrels and racoons. In order to make these tables, the one for squirrels requires 5 feet of lumber and profits $8; whereas the one for TAccoons requires 12 feet of lumber, and profits $15. The company knows that the ones for squirrels are more popular and so would like to make at least twice as many squirrel tables as racoon tables. However, they only have 180 feet of lumber. How many of each type of picnic table should they make this week in order to maximize their profits? Transcribe the above problem into a linear programming problem using the following prompts. Circle one: MAXIMIZE MINIMIZE or Define your Variables: Objective Function: Constraining inequalities:
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