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A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The trick ski requires 9 labor-hours for fabricating and 1 labor-hour for finishing. The slalom ski requires 3 labor-hours for fabricating and 1 labor-hour for finishing. The maximum labor-hours available per day for fabricating and finishing are 81 and 20, respectively. Find the set of feasible solutions graphically for the number of each type of ski that can be produced. Ay 30 25 If x is the number of trick skis and y is the number of slalom skis produced per day. write a system of linear inequalities that indicates appropriate restraints on x and y. Write an inequality for the constraint on fabricating time. Complete the inequality below. 20 81 15 Write an inequality for the constraint on finishing time. Complete the inequality below. 10- O 20 Are any other inequalities needed? O A. Yes, x2y O B. Yes, x20 and y 20 O C. Yes, xs 0 and ys0 O D. No Use the graphing tool to graph the system. Graph the region that represents the correct solution only once. Click to enlarge araph

A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The trick ski requires 9 labor-hours for fabricating and 1 labor-hour for finishing. The slalom ski requires 3 labor-hours for fabricating and 1 labor-hour for finishing. The maximum labor-hours available per day for fabricating and finishing are 81 and 20, respectively. Find the set of feasible solutions graphically for the number of each type of ski that can be produced. Ay 30 25 If x is the number of trick skis and y is the number of slalom skis produced per day. write a system of linear inequalities that indicates appropriate restraints on x and y. Write an inequality for the constraint on fabricating time. Complete the inequality below. 20 81 15 Write an inequality for the constraint on finishing time. Complete the inequality below. 10- O 20 Are any other inequalities needed? O A. Yes, x2y O B. Yes, x20 and y 20 O C. Yes, xs 0 and ys0 O D. No Use the graphing tool to graph the system. Graph the region that represents the correct solution only once. Click to enlarge araph

College Algebra (MindTap Course List)
College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter6: Linear Systems
Section6.8: Linear Programming
Problem 5SC: If during the following year it is predicted that each comedy skit will generate 30 thousand and...
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A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The trick ski requires 9 labor-hours for fabricating and 1 labor-hour for finishing. The slalom ski requires 3 labor-hours for fabricating and 1 labor-hour for finishing. The maximum labor-hours available per day for fabricating and finishing are 81 and 20, respectively. Find the set of feasible solutions graphically for the number of each type of ski that can be produced. Ay 30 25- If x is the number of trick skis and y is the number of slalom skis produced per day, write a system of linear inequalities that indicates appropriate restraints on x and y. Write an inequality for the constraint on fabricating time. Complete the inequality below. 20- m 81 15 Write an inequality for the constraint on finishing time. Complete the inequality below. 10- 20 Are any other inequalities needed? O A. Yes, x2y 15 20 25 O B. Yes, x20 and y 20 O C. Yes, xs0 and ys0 O D. No Use the graphing tool to graph the system. Graph the region that represents the correct solution only once. Click to enlarge araph Click the graph, choose a tool in the palette and follow the instructions to create your graph. P Type here to search %23 (99+ 16 17 4+ fa fho 144 DDI delete (8
Transcribed Image Text:A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The trick ski requires 9 labor-hours for fabricating and 1 labor-hour for finishing. The slalom ski requires 3 labor-hours for fabricating and 1 labor-hour for finishing. The maximum labor-hours available per day for fabricating and finishing are 81 and 20, respectively. Find the set of feasible solutions graphically for the number of each type of ski that can be produced. Ay 30 25- If x is the number of trick skis and y is the number of slalom skis produced per day, write a system of linear inequalities that indicates appropriate restraints on x and y. Write an inequality for the constraint on fabricating time. Complete the inequality below. 20- m 81 15 Write an inequality for the constraint on finishing time. Complete the inequality below. 10- 20 Are any other inequalities needed? O A. Yes, x2y 15 20 25 O B. Yes, x20 and y 20 O C. Yes, xs0 and ys0 O D. No Use the graphing tool to graph the system. Graph the region that represents the correct solution only once. Click to enlarge araph Click the graph, choose a tool in the palette and follow the instructions to create your graph. P Type here to search %23 (99+ 16 17 4+ fa fho 144 DDI delete (8
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