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Unit 2: Solving and Graphing Linear Inequalities Test Review

Quiz by Jennifer Sanders

Georgia Standards of Excellence

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Q 1/16
Score 0
The PTA is selling t-shirts for $20 each. They hope to raise $3,000 or more for school equipment. If x represents the number of shirts the PTA sells, write an inequality to describe the situation.
29
$20x<3000$
$20x>3000$
$20x\ge3000$
$20x\le3000$

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16 questions

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Q1
The PTA is selling t-shirts for $20 each. They hope to raise $3,000 or more for school equipment. If x represents the number of shirts the PTA sells, write an inequality to describe the situation.
$20x<3000$
$20x>3000$
$20x\ge3000$
$20x\le3000$
300s
Q2
Jacob earns $5 an hour tutoring for math. He wants to buy a bike. He needs to earn at least $175 to buy a good one. If h represents the number of hours he tutors, write an inequality to represent the situation.
$5h\le175$
$5h<175$
$5h>175$
$5h\ge175$
300s
Q3
Which of the following inequalities could be the result of the FIRST step in solving the inequality for x?
$3x+24>2x+3$
$x+8>2x+1$
$x+8>2x+5$
$3x+8>2x+3$
300s
Q4
Which of the following inequalities could be the result of the FIRST step in solving the inequality for x?
$3x+1+2x\ge2x+1$
$4x+5\ge2x+4$
$5x+4\ge2x+4$
$1+2x\ge-1x+4$
300s
Q5
300s
Q6
30s
Q7
300s
Q8
300s
Q9
Which inequality matches the graph?
$y\ge3x+4$
$y<3x+4$
$y\le3x+4$
$y>3x+4$
300s
Q10
Which inequality matches the graph?
$y\le3x+1$
$y<3x+1$
$y>3x+1$
$y\ge3x+1$
300s
Q11
Ty's work is shown in the image. Did he solve the inequality correctly?
yes
no
300s
Q12
Daniel got this question wrong on his quiz. His work is shown in the image. What was Daniel's mistake?
He subtracted 7 when he should have added it.
He divided by 5, but he should have subtracted both sides by 5.
He should have flipped the inequality sign when he divided by 5
He added 2x to both sides when he should have subtracted it.
300s
Q13
300s
Q14
Write the linear inequality of the graph.�
$y<-8x+4$
$y>-\frac{1}{2}x+4$
$y<\frac{1}{2}x+4$
$y\le2x+4$
300s
Q15
Write the linear inequality of the graph.
$y>\frac{1}{2}x-1$
$y\ge2x-1$
$y\ge-2x+1$
$y\le-\frac{1}{2}x+1$
300s

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