CamScanner A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The relevant manufacturing data are given in the table. Labor-Hours per Ski Maximize the objective function 4x + 5y subject to the constraints. Department Fabricating Maximum Labor-Hours Available per Day Trick Ski Slalom Ski 4 X + 2y s 28 Finishing 180 40 1. 1 3x+2y 2 36 XS6 If the profit on a trick ski is $40 and the profit on a slalom ski is $50, how many of each type of ski should be manufactured each day to realize a maximum profit? What is the maximum profit? X20, y20 The maximum profit is S $/1) The maximum value of the function is The maximum occurs when slalom skis are produced. trick skis and int i
CamScanner A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The relevant manufacturing data are given in the table. Labor-Hours per Ski Maximize the objective function 4x + 5y subject to the constraints. Department Fabricating Maximum Labor-Hours Available per Day Trick Ski Slalom Ski 4 X + 2y s 28 Finishing 180 40 1. 1 3x+2y 2 36 XS6 If the profit on a trick ski is $40 and the profit on a slalom ski is $50, how many of each type of ski should be manufactured each day to realize a maximum profit? What is the maximum profit? X20, y20 The maximum profit is S $/1) The maximum value of the function is The maximum occurs when slalom skis are produced. trick skis and int i
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Transcribed Image Text:CamScanner
A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The relevant manufacturing data are given in the table.
Labor-Hours per Ski
Maximize the objective function 4x + 5y subject to the constraints.
Department
Fabricating
Maximum Labor-Hours
Available per Day
Trick Ski
Slalom Ski
4
X + 2y s 28
Finishing
180
40
1.
1
3x+2y 2 36
XS6
If the profit on a trick ski is $40 and the profit on a slalom ski is $50, how many of each type of ski should be manufactured each day to realize a
maximum profit? What is the maximum profit?
X20, y20
The maximum profit is S
$/1)
The maximum value of the function is
The maximum occurs when
slalom skis are produced.
trick skis and
int i
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