Solving Systems of Inequalities

Front

Which point is a solution? Options: (0, 6), (-3, 4), (1, 0), (-4, 3)

Back

(1, 0)

Front

Select the correct graph for each inequality. Options: A, B, C, D

Back

A

Front

Is (0,0) a solution to the system?

Back

Solution

Front

Is (-2,4) a solution to the system?

Back

Solution

Front

Write the system of inequalities for the following scenario: Carlos works at a movie theater selling tickets. The theater has 300 seats and charges $7.50 for adults and $5.50 for children. The theater expects to make at least $2000 for each showing.

Back

x+y≤300
7.5x+5.5y≥2000

Front

Match the system to the graph (solution set is on the left): y ≤ 3x and y ≤ -2x + 4, y > 3x and y > -2x + 4, y < 3x and y > -2x + 3, y > 3x and y < -2x + 4

Back

y > 3x and y < -2x + 4

Front

Which of the following is not a solution to this system of inequalities? Options: (0,-1), (0,3), (4,0), (6,-2)

Back

(0,-1)

Front

Which system of inequalities matches the graph? Options: y > 2x - 4
y < 2, y < 2x - 4
y < 2, y > 2x - 4
y <  2 , y < 2x - 4
y <   -2

Back

y > 2x - 4
y <  2 

Front

Which point is a solution to the system of equations?
x + 2y ≥ 4
3x − 2y < 4
Options: (0, 0), (2, 1), (2, 2), (-1, 1)

Back

(2, 2)

Front

Which system of inequalities is shown? Options: y ≥ -x - 1
y < x + 4, y < -x - 1
 y ≥ x + 4, y > -x - 1
y ≥ x + 4, y > -x - 1
y ≥ x + 3

Back

y > -x - 1
y ≥ x + 4