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Solve the Problem x+y<500x + y < 500 x2yx \geq 2 y

Question 93

Multiple Choice

Solve the problem.
-A college theater reserves x tickets for students and y tickets for general admission. Total number of seats available is at most 500. The college reserves a least 2 times as many student tickets as general Admission tickets. The number of student tickets cannot be negative. The number of general
Admission tickets cannot be negative. Write a system of inequalities to represent the described Scenario and graph the solution set.


A) x+y<500x + y < 500
x2yx \geq 2 y
x0x \geq 0
y0y \geq 0
 Solve the problem. -A college theater reserves x tickets for students and y tickets for general admission. Total number of seats available is at most 500. The college reserves a least 2 times as many student tickets as general Admission tickets. The number of student tickets cannot be negative. The number of general Admission tickets cannot be negative. Write a system of inequalities to represent the described Scenario and graph the solution set.  A)   x + y < 500   x \geq 2 y   x \geq 0   y \geq 0     B)   x + y \leq 500   y \geq 2 x   x \geq 0   y \geq 0     C)   x + y \leq 500   x \geq 2 y   x \geq 0   y \geq 0     D)   x + y < 500   y \geq 2 x   x \geq 0   y \geq 0

B) x+y500x + y \leq 500
y2xy \geq 2 x
x0x \geq 0
y0y \geq 0
 Solve the problem. -A college theater reserves x tickets for students and y tickets for general admission. Total number of seats available is at most 500. The college reserves a least 2 times as many student tickets as general Admission tickets. The number of student tickets cannot be negative. The number of general Admission tickets cannot be negative. Write a system of inequalities to represent the described Scenario and graph the solution set.  A)   x + y < 500   x \geq 2 y   x \geq 0   y \geq 0     B)   x + y \leq 500   y \geq 2 x   x \geq 0   y \geq 0     C)   x + y \leq 500   x \geq 2 y   x \geq 0   y \geq 0     D)   x + y < 500   y \geq 2 x   x \geq 0   y \geq 0

C) x+y500x + y \leq 500
x2yx \geq 2 y
x0x \geq 0
y0y \geq 0
 Solve the problem. -A college theater reserves x tickets for students and y tickets for general admission. Total number of seats available is at most 500. The college reserves a least 2 times as many student tickets as general Admission tickets. The number of student tickets cannot be negative. The number of general Admission tickets cannot be negative. Write a system of inequalities to represent the described Scenario and graph the solution set.  A)   x + y < 500   x \geq 2 y   x \geq 0   y \geq 0     B)   x + y \leq 500   y \geq 2 x   x \geq 0   y \geq 0     C)   x + y \leq 500   x \geq 2 y   x \geq 0   y \geq 0     D)   x + y < 500   y \geq 2 x   x \geq 0   y \geq 0

D) x+y<500x + y < 500
y2xy \geq 2 x
x0x \geq 0
y0y \geq 0
 Solve the problem. -A college theater reserves x tickets for students and y tickets for general admission. Total number of seats available is at most 500. The college reserves a least 2 times as many student tickets as general Admission tickets. The number of student tickets cannot be negative. The number of general Admission tickets cannot be negative. Write a system of inequalities to represent the described Scenario and graph the solution set.  A)   x + y < 500   x \geq 2 y   x \geq 0   y \geq 0     B)   x + y \leq 500   y \geq 2 x   x \geq 0   y \geq 0     C)   x + y \leq 500   x \geq 2 y   x \geq 0   y \geq 0     D)   x + y < 500   y \geq 2 x   x \geq 0   y \geq 0

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