A quilter is making table runners and placemats. It takes her 12 minutes to make a table runner and 7.5 minutes to make a placemat. Each placemat uses 1.25 yards of fabric and each table runner uses 2/3 yard of fabric. She has 31 hours available for making the table runners and placemats and has 237 yard of fabric on hand. She makes a profit of $2.50 on each table runner and $1.75 on each placemat. How many of each item should she make in order to maximize profit? Use the solver to answer the following questions: How many of each product should be sold to maximize profit? What is the maximum profit that can be achieved? What constraint(s) caused this solution to be the best possible?

FINANCIAL ACCOUNTING
10th Edition
ISBN:9781259964947
Author:Libby
Publisher:Libby
Chapter1: Financial Statements And Business Decisions
Section: Chapter Questions
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A quilter is making table runners and placemats. It takes her 12 minutes to make a
table runner and 7.5 minutes to make a placemat. Each placemat uses 1.25 yards of
fabric and each table runner uses 2/3 yard of fabric.
She has 31 hours available for making the table runners and placemats and has 237
yard of fabric on hand. She makes a profit of $2.50 on each table runner and $1.75
on each placemat. How many of each item should she make in order to maximize
profit?
Use the solver to answer the following questions:
How many of each product should be sold to maximize profit?
What is the maximum profit that can be achieved?
What constraint(s) caused this solution to be the best possible?
Transcribed Image Text:A quilter is making table runners and placemats. It takes her 12 minutes to make a table runner and 7.5 minutes to make a placemat. Each placemat uses 1.25 yards of fabric and each table runner uses 2/3 yard of fabric. She has 31 hours available for making the table runners and placemats and has 237 yard of fabric on hand. She makes a profit of $2.50 on each table runner and $1.75 on each placemat. How many of each item should she make in order to maximize profit? Use the solver to answer the following questions: How many of each product should be sold to maximize profit? What is the maximum profit that can be achieved? What constraint(s) caused this solution to be the best possible?
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