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Inequalities Flip Flop

Inequalities Flip Flop

Assessment

Presentation

Mathematics

6th Grade

Easy

CCSS
6.EE.B.8, HSA.REI.A.1, 7.EE.B.4B

Standards-aligned

Created by

John Evans

Used 3+ times

FREE Resource

46 Slides • 21 Questions

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6

Multiple Choice

1 < 4

1

True

2

False

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Multiple Choice

What is the result of adding 3 to both sides of the inequality

1 < 4?

1

4 < 7

2

1 < 7

3

3 < 12

4

4 < 4

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11

Multiple Choice

4 < 7

1

True

2

False

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14

Multiple Choice

-4 < 6

1

True

2

False

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17

Multiple Choice

What is the result of adding (-3) to both sides of this inequality?

-4 < 6

1

-7 < 3

2

-1 < 3

3

-1 < 9

4

12 < -18

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19

Multiple Choice

-7 < 3

1

True

2

False

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21

Open Ended

Explain why the inequality -7 < 3 remains true after adding (-3) to both sides of -4 < 6.

Type no more than 3 sentences.

Hint... could a number line be helpful here?

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23

Multiple Choice

-1 < 5

1

True

2

False

24

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Multiple Choice

What is the result of multiplying on both sides by (2) on this inequality?

-1 < 5

1

-2 < 10

2

-2 < -10

3

2 < 10

4

2 < -10

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28

Multiple Choice

-2 < 10

1

True

2

False

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Multiple Choice

What is the new inequality formed when you multiply both sides of -1 < 5 by 2?

1

-2 < 10

2

-1 < 10

3

-2 < 5

4

-1 < 7

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Multiple Choice

What is the result of multiplying on both sides by (-2) on this inequality?

-1 < 5

1

2 < 10

2

-2 < 10

3

-2 < -10

4

2 < -10

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36

Multiple Choice

2 < -10

1

True

2

False

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Multiple Choice

-2 < 10

1

True

2

False

40

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Multiple Choice

What is the result of dividing on both sides by (2) on this inequality?

-2 < 10

1

1 < -5

2

1 < 5

3

-1 < 5

4

-1 < -5

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44

Multiple Choice

-1 < 5

1

True

2

False

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Multiple Choice

-2 < 10

1

True

2

False

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Multiple Choice

What is the result of dividing on both sides by (-2) on this inequality?

-2 < 10

1

-1 < -5

2

1 < -5

3

-1 < 5

4

-4 < 8

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Multiple Choice

1 < -5

1

True

2

False

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Categorize

Options (6)

Multiplying by a negative

Dividing by a negative

Adding a positive

Adding a negative

Multiplying by a positive

Dividing by a positive

Which actions caused the first inequality to become false?

Became False
Stayed True

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Open Ended

Reflecting on today's lesson about inequalities and number lines, what is one question you still have or one concept you would like to understand better?

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