Graph the solution set of the system of inequalities.
-A sushi restaurant charges $8.95 for its lunch buffet and $12.95 for its dinner buffet. In order for the restaurant to turn a profit, its buffets must generate daily revenue of at least $2190. Write an inequality that describes this
Requirement. Let x represent the number of lunch buffet customers and y represent the number of dinner buffet
Customers.
A) $8.95 x + 12.95 y \neq 2190$
B) $8.95 x + 12.95 y \geq 2190$
C) $8.95 x + 12.95 y \leq 2190$
D) $8.95 x + 12.95 y = 2190$

Question

Graph the solution set of the system of inequalities.
-A sushi restaurant charges $8.95 for its lunch buffet and $12.95 for its dinner buffet. In order for the restaurant to turn a profit, its buffets must generate daily revenue of at least $2190. Write an inequality that describes this
Requirement. Let x represent the number of lunch buffet customers and y represent the number of dinner buffet
Customers. 
A) $8.95 x + 12.95 y \neq 2190$
B) $8.95 x + 12.95 y \geq 2190$
C) $8.95 x + 12.95 y \leq 2190$
D) $8.95 x + 12.95 y = 2190$

Quizplus · Accepted Answer

The inequality $8.95x + 12.95y \geq 2190$ correctly represents the requirement that the daily revenue from lunch and dinner buffets must be at least $2190 to turn a profit.

Graph the Solution Set of the System of Inequalities 8.95x+12.95y≠21908.95 x + 12.95 y \neq 21908.95x+12.95y=2190

Graph the Solution Set of the System of Inequalities $8.95 x + 12.95 y \neq 2190$