Use the following scenario to solve the next three problems: The Snowy Mountain Ski plant makes two types of skis. A pair of down hill skis requires 6 hours to fabricate and 1 hour to finish. A pair of cross-country skis requires 4 hours to fabricate and 1 hour to finish. The fabricating department has 108 hours of labor available per day. The finishing department has 24 hours of labor available per day. The company makes a profit of $40 on each pair of down hill skis and a profit of $30 on each pair of cross-country skis.
Use the following scenario to solve the next three problems: The Snowy Mountain Ski plant makes two types of skis. A pair of down hill skis requires 6 hours to fabricate and 1 hour to finish. A pair of cross-country skis requires 4 hours to fabricate and 1 hour to finish. The fabricating department has 108 hours of labor available per day. The finishing department has 24 hours of labor available per day. The company makes a profit of $40 on each pair of down hill skis and a profit of $30 on each pair of cross-country skis.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Use the following scenario to solve the next three problems: The Snowy Mountain Ski plant makes
two types of skis. A pair of down hill skis requires 6 hours to fabricate and 1 hour to finish. A pair
of cross-country skis requires 4 hours to fabricate and 1 hour to finish. The fabricating department
has 108 hours of labor available per day. The finishing department has 24 hours of labor available
per day. The company makes a profit of $40 on each pair of down hill skis and a profit of $30 on
each pair of cross-country skis.
y so
x+y ≥24
6x+4y <108
8) Write a system of inequalities to represent the constraints. State the letter of the correct
answer.
A. x20
y 20
x+y≤24
6x+4y <108
C. x 20
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Unit 9: Linear Inequalities
y 20
x+y224
6x+4y ≤108
> C
DIAMOND CUT FLAT MARI...
D. x20
y 20
x+y≤ 24
6x+4y2108
J
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9) Graph the feasible region on a piece of graph paper and then write the objective function for
profit.
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10) Find the maximum profit for the given constraints.
Unit: Unit 9: Linear Inequalities
m DIAMOND CUT FLAT M.
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