1. Nettles' Frame Company constructs two types of picture frames, painted and varnished. Both types of...
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1. Nettles' Frame Company constructs two types of picture frames, painted and varnished. Both types of frames are constructed with the same resources, and the daily capacity of those resources can produce a maximum of 200 painted and 150 varnished frames. The department only has enough materials to make 180 total frames a day. The company makes a profit of $10 for a painted frame and $14 for a varnished frame. a. Formulate the problem as a linear program. (5 points) b. Using the graph below, outline the feasible region for the problem and graphically determine the optimal solution. (10 points) Number of painted frames: Number of varnished frames: Profit: 1. Nettles' Frame Company constructs two types of picture frames, painted and varnished. Both types of frames are constructed with the same resources, and the daily capacity of those resources can produce a maximum of 200 painted and 150 varnished frames. The department only has enough materials to make 180 total frames a day. The company makes a profit of $10 for a painted frame and $14 for a varnished frame. a. Formulate the problem as a linear program. (5 points) b. Using the graph below, outline the feasible region for the problem and graphically determine the optimal solution. (10 points) Number of painted frames: Number of varnished frames: Profit:
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The company should produce the maximum number of frames ... View the full answer
Related Book For
College Algebra Graphs and Models
ISBN: 978-0321845405
5th edition
Authors: Marvin L. Bittinger, Judith A. Beecher, David J. Ellenbogen, Judith A. Penna
Posted Date:
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