Water skis. A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The trick ski requires 6 labor-hours for fabricating and 1 labor-hours for finishing. The slalom ski requires 4 labor-hours for fabricating and 1 labor-hours for finishing. The maximum labor-hours available per day for fabricating and finishing are 108 and 24 , respectively. 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 . Find the set of feasible solutions graphically for the number of each type of ski that can be produced.
Water skis. A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The trick ski requires 6 labor-hours for fabricating and 1 labor-hours for finishing. The slalom ski requires 4 labor-hours for fabricating and 1 labor-hours for finishing. The maximum labor-hours available per day for fabricating and finishing are 108 and 24 , respectively. 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 . Find the set of feasible solutions graphically for the number of each type of ski that can be produced.
Solution Summary: The author explains the system of inequalities, which defines the appropriate restraints on x, the number of trick skis, and slalom ski.
Water skis. A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The trick ski requires
6
labor-hours for fabricating and
1
labor-hours for finishing. The slalom ski requires
4
labor-hours for fabricating and
1
labor-hours for finishing. The maximum labor-hours available per day for fabricating and finishing are
108
and
24
, respectively. 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
. Find the set of feasible solutions graphically for the number of each type of ski that can be produced.
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