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One Step Inequalities

One Step Inequalities

Assessment

Presentation

Mathematics

8th Grade

Practice Problem

Medium

CCSS
6.EE.B.8, 7.EE.B.4B, 8.EE.B.5

Standards-aligned

Created by

Daniel Dixon

Used 271+ times

FREE Resource

12 Slides • 7 Questions

1

One Step Inequalities

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2

Inequality
An open sentence that contains

 <,>,,<,>,\le,\ge  

> Greater Than 
≥ Greater than or equal to 
< Less Than
≤ Less than or equal to 

3

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4

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5

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6

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7

Multiple Choice

True or false less than is a closed dot?

 <<  

1

True

2

False

8

Multiple Choice

True or false greater than on a graph the arrow goes to the left?

1

True

2

False

9

Multiple Choice

Solve the inequality.

 n5 2n-5\ge\ 2  

1

 n7n\le7  

2

 n3n\ge3  

3

 n7n\ge7  

4

 n3n\le-3  

10

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11

What is the mistake?

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12

Check the solution

Plug the x < 10 back into the equation to see if it works. You notice that 13 is not less than 7. Therefore, we made a mistake somewhere.

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13

Is there a mistake?


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14

Multiple Choice

Solve the inequality.

 5>n35>n-3  

1

 8<n8<n  

2

 8>n8>n  

3

 2>n2>n  

4

 2<n2<n  

15

Solve the inequality.

 n+416n+4\ge16  

  • What is the first step?

  • The opposite of adding 4 is to subtract 4

  • Subtract 4 to both sides

  • 16 - 4 = 12

  • The sign stays the same since we are subtracting

  •  n12n\ge12  

16

Multiple Select

When does the inequality sign change?

1

When adding

2

When multiplying

3

When dividing by a negative

4

When multiplying by a negative

5

When subtracting

17

Multiple Choice

Solve the inequality.

 7y14-7y\le14  

1

 y2y\le-2  

2

 y2y\ge-2  

3

 y2y\le2  

4

 y2y\ge2  

18

 7y14-7y\le14  

  • First step is to do what?

  •  7y-7y  means to multiply y by -7

  • First step is to do the opposite which is divide by -7 to both sides

  • Remember divide by a negative we switch the signs

  • so,  y2y\ge-2  

19

Poll

How do you feel about inequalities?

I feel confident

I feel like it is a lot to know

I am confused

I feel like I need more practice

I feel okay

One Step Inequalities

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