for Cha-Ching constraints in a problemn situation and then use linear programming to You can write a system of inequalities in two variables to model the compute optimal results. 1. Christy uses glass beads to make bracelets and necklaces. It takes her 30 minutes to make a bracelet and 45 minutes to make a necklace. She works at most 40 hours a week. She wants to make at least 30 bracelets. The profit from a bracelet is $10, and the profit from a necklace is $18. Determine the number of bracelets and necklaces Christy should make to maximize her profit. Show your work. ty

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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S
ek
Bling for Cha-Ching
You can write a system of inequalities in two variables to model the
constraints in a problemn situation and then use linear programming to
compute optimal results,
1. Christy uses glass beads to make bracelets and necklaces.
It takes her 30 minutes to make a bracelet and 45 minutes
to make a necklace. She works at most 40 hours a week.
She wants to make at least 30 bracelets. The profit from
a bracelet is $10, and the profit from a necklace is $18.
Determine the number of bracelets and necklaces Christy
should make to maximize her profit. Show your work.
40
30-
20
10
-10+
-20
-30
-40
ty
0 10
20 30 40 50
b
60 70 80
X
2. Compare the solution of a system of linear inequalities
and the solution to an equation calculated by
linear programming.
Transcribed Image Text:S S ek Bling for Cha-Ching You can write a system of inequalities in two variables to model the constraints in a problemn situation and then use linear programming to compute optimal results, 1. Christy uses glass beads to make bracelets and necklaces. It takes her 30 minutes to make a bracelet and 45 minutes to make a necklace. She works at most 40 hours a week. She wants to make at least 30 bracelets. The profit from a bracelet is $10, and the profit from a necklace is $18. Determine the number of bracelets and necklaces Christy should make to maximize her profit. Show your work. 40 30- 20 10 -10+ -20 -30 -40 ty 0 10 20 30 40 50 b 60 70 80 X 2. Compare the solution of a system of linear inequalities and the solution to an equation calculated by linear programming.
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