-) Schottman's Sporting Goods Company manufactures two kinds of skateboards, skateboard A and skateboard B. Each skateboard A requires 3 hours of labor, and the company can make no more than 20 of this type. Each skateboard B requires 2 hours of labor, and the company can make no more than 30 of this type. The maximum number of hours of labor available for skateboard pro- duction is 96. The profit on each skateboard A is $30 and the profit on each skateboard 8 is $40. Using linear programming, find the number of each that should be manufactured in order to maximize the profit. (Let each tick mark on both axes represent 5.)
-) Schottman's Sporting Goods Company manufactures two kinds of skateboards, skateboard A and skateboard B. Each skateboard A requires 3 hours of labor, and the company can make no more than 20 of this type. Each skateboard B requires 2 hours of labor, and the company can make no more than 30 of this type. The maximum number of hours of labor available for skateboard pro- duction is 96. The profit on each skateboard A is $30 and the profit on each skateboard 8 is $40. Using linear programming, find the number of each that should be manufactured in order to maximize the profit. (Let each tick mark on both axes represent 5.)
College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter6: Linear Systems
Section6.CR: Chapter Review
Problem 70E: A company manufactures two fertilizers, x and y. Each 50-pound bag of fertilizer requires three...
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4.) Schottman's Sporting Goods Company manufactures two kinds of skateboards, skateboard A and
skateboard B. Each skateboard A requires 3 hours of labor, and the company can make no more
than 20 of this type. Each skateboard B requires 2 hours of labor, and the company can make no
more than 30 of this type. The maximum number of hours of labor available for skateboard pro-
duction is 96. The profit on each skateboard A is $30 and the profit on each skateboard B is $40.
Using linear programming, find the number of each that should be manufactured in order to
maximize the profit. (Let each tick mark on both axes represent 5.)
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