INEQUALITY REVIEW GAME! TEST ON MONDAY
1) Graph the Inequality. x > -2
2) Solve and graph the inequality. -3x – 4 + 6 > 26
x < -8
3) Solve and graph the inequality. 6 + 3x > 4 - x
x > -1/2
4) Solve and graph the inequality. 5 ( x – 3 ) – 5 5
x ≥ 5
5) Solve and graph the inequality.
y < 10
6) Solve and graph the inequality. 17 – 2y 5 ( 7 – 3y ) - 15
y ≤ 3/13
7) Graph the inequality. x 1 AND x > 5
8) Graph the inequality. x -2 OR x 8
9) Solve and graph the inequality. 2 ( 1 – 2x ) > x + 12 OR 2 ( x + 1 ) 12
x < -2 OR x ≥ 5
10) Solve and graph the inequality. 6 ( t – 4 ) – 5 ( t – 4 ) > 4 AND 9 ( 2t – 1 ) – 7 ( 2t – 3 ) < 32
NO SOLUTION!!
11) Solve and graph the inequality. -4 < x – 3 < 6
-1 < x < 9
12) Solve and graph the inequality. -6 3 ( x + 2 ) 12
-4 ≤ x ≤ 2
13) Solve and graph the inequality. 2 ( 3 + x ) > 4 OR 1/3 ( 6 + 9x ) < 32
x is the element of all real numbers!
14) Solve and graph the inequality. |5x + 3| - 7 > 36
x > 8 OR x < -46/5
15) Solve and graph the inequality. |3x – 4| 22
x ≤ 26/3 AND x ≥ -6
16) Solve and graph the inequality. 2 |-2x – 2| - 3 > 13
x < -5 OR x > 3
17) Justin’s four marking period grades in Mr 17) Justin’s four marking period grades in Mr. Smith’s Algebra 2 class are: 86%, 89%, 92%, and 94%. What is the lowest score that Justin can receive on the final exam to achieve a 90% or higher?
x ≥ 89%
18) A building is in the shape of a triangle 18) A building is in the shape of a triangle. The longest side of the building is three times the length of the shortest side of the building. The third side of the building is 8 feet longer than the shortest side. If the perimeter of the building is no more than 43 feet long, what is the largest possibly value for the shortest side?
x ≤ 7 feet
19) Parkland High School is having a spring carnival 19) Parkland High School is having a spring carnival. Admission into the carnival is $3 and each game inside the carnival costs $.25 to play. What is the most games that you can play if you have $10.
x ≤ 28 games
20) A taxi can charges a $1.75 flat rate in addition to $.65 per mile. If Sarah has $20, how many miles can she ride without going over her $20 limit?
x ≤ 28.1 miles