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WorksheetsU4 Exam (Part II) Review
Total questions: 45
Worksheet time: 2hrs 23mins
Solve the following compound inequality:
−4x + 1 ≤ 21 and 5x + 2 < 22
x > −5 or x ≤ 4
x ≥ −5 or x < 4
x > −5 and x ≤ 4
x ≥ −5 and x < 4
What inequality is graphed?
x > 2 and x ≤ −3
x > 2 and x < −3
x > 2 or x ≤ −3
x > 2 or x < −3
Solve the following compound inequality:
−8 < 2(x + 4) or −3x + 4 > x − 4
No solutions
x < −8 or x < 2
x > −8 or x < 2
x < −8 and x < 2
5 ≥ x
A number n is at least 17.
The postal scale will weigh a maximum of 50 lbs.
You must be at least 48 inches tall to ride the bumper cars.
When do you change the sign when solving a compound inequality?
You don't change the sign.
When multiplying or dividing by a negative number.
When adding or subtracting by a negative number.
When multiplying or dividing by a positive number.
Store A charges $10 plus $0.25 per letter for engraving. Store B charges $16 plus $0.15 per letter. Which inequality could be used to determine when Store B will cost less than Store A?
10 + 0.25x > 16 + 0.15x
10x + 0.25 > 16x + 0.15
10 + 0.25x < 16 + 0.15x
10x + 0.25 < 16x + 0.15
Store A charges $10 plus $0.25 per letter for engraving. Store B charges $16 plus $0.15 per letter. When will Store B cost less than Store A?
x > 1.2
x < 60
x > 60
x < 1.2
James weighs 220 pounds and gains 2 pounds per month. Joey weighs 176 pounds and gains 4 pounds per month. Which inequality below could be used to determine after how many months James will weigh less than Joey?
220+2x≥176+4x
220 + 2x > 176 + 4x
220+2x≤176+4x
220 + 2x < 176 + 4x
Ann wants to spend at most $8.50 on school supplies. She needs to purchase a binder (costs $6.89) and wants to spend the rest on pens, which cost $0.59 each. Which inequality represents this situation, where x is the number of pens Ann can buy?
6.89+8.50x≤0.59
8.50+0.59x≤6.89
0.59+6.89x≤8.50
6.89+0.59x≤8.50
Stacy has $25 in her savings account. To save more money, Stacy is selling lemonade for $0.50. She wants to have more than $150 in her account. Which inequality represents this situation?
25+0.50x≥150
25x+0.50>150
25x+0.50≥150
25+0.50x>150
15 + 6x ≤ 100?
Solve the inequality
4(5x + 2) ≤ 28
x ≤ 1
x ≥ 1
x ≤ 8
x ≥ 8
Which operations must we UNDO to solve this inequality?
−6x + 20 > 4
Subtraction, then multiplication
Multiplication, then division
Addition, then division.
Addition, then subtraction
What is the first step to solving this inequality?
9x − 6 > 66
Add 9 to both sides of the inequality.
Divide both sides of the inequality by 9.
Subtract 6 on both sides of the inequality.
Add 6 to both sides of the inequality.
What is the first step to solve the following inequality?
−6m + 17 ≤ 23
Multiply both sides of the inequality by -6
Subtract 17 on both sides of the inequality.
Divide both sides of the inequality by -6
Add 17 to both sides of the inequality.
What is the first step to solve the following inequality?
25 − 4y ≥ 37
Subtract 25 from both sides of the inequality.
Add 25 to both sides of the inequality.
Divide both sides of the inequality by 4.
Multiply both sides of the inequality by -4.
What are the correct steps to solving this inequality?
−3x − 12 > 48
Subtract 12, then divide by 3, then reverse the inequality sign.
Add 12, then multiply by -3, then reverse the inequality sign.
Add 12, then divide by -3, then reverse the inequality sign.
Subtract 12, then divide by -3, then reverse the inequality sign.
In which of these inequalities will we need to reverse the inequality sign?
4a − (−8) ≥36
−6b + 10 ≤ −2
5k + (−9) < 16
3d +17 >−1
Solve the following inequality:
−8 − 6x ≥10
x≥−31
x≤−31
x ≥−3
x ≤−3
4(2a + 3) < 3(a - 1)
Which of the following inequality statements represents this inequality?
x > 20
x < 20
x ≥ 20
x ≤ 20
Which of the following inequality statements represents this inequality?
x > 20
x < 20
x ≥ 20
x ≤ 20
≥
x>5
What inequality is graphed?
x≤−5 or x≥2
x≥−5 and x≤2
x<−5 and x<2
x<−5 or x>2
Select the inequality shown
1 < x < 4
1 ≤ x < 4
1 < x ≤ 4
1 ≤ x ≤ 4
Select the inequality shown
0 < x < 3
0 ≤ x < 3
0 < x ≤ 3
0 ≤ x ≤ 3
-3x ≥ 12
