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Inequalities in Two Triangles

Inequalities in Two Triangles

Assessment

Presentation

•

Mathematics

•

10th Grade

•

Hard

Created by

Joseph Anderson

FREE Resource

11 Slides • 15 Questions

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​6.6 Inequalities in Two Triangles
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Multiple Choice

What theorem states that "If two sides of a Δ\Delta are  ≅\cong to two sides of another  Δ\Delta  , and the included  ∠\angle s are not  ≅\cong , then the longer third side is opposite the larger included angle." ? #18

1

Vertical Angle Theorem

2

SAA Theorem

3

PAIC Theorem 

4

Hinge Theorem

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Multiple Choice

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BC _____ EF #1

1

<

2

>

3

=

4

No conclusion can be made.

12

Multiple Choice

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Complete with >, < or =. #3

1

>

2

<

3

=

4

I don't know.

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Multiple Choice

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Complete with >, < or =. #4

1

>

2

<

3

=

4

I don't know.

14

Multiple Choice

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Complete with >, < or =. #5

1

>

2

<

3

=

4

I don't know.

15

Multiple Choice

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Complete with >, < or =. #6

1

>

2

<

3

=

4

I don't know.

16

Multiple Choice

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Answer the question that follows. #8

1

Plane 1

2

Train 2

3

Plane 2

4

Train 1

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Multiple Choice

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Compare the measure of angle Y and the measure of angle M. #17

1

measure of angle Y = measure of angle M

2

measure of angle Y > measure of angle M

3

measure of angle Y < measure of angle M

4

Not enough information is given.

18

Multiple Choice

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The Hinge Theorem is also called _______________________. #19

1

SSS Inequality Theorem

2

SAS Inequality Theorem

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ASA Inequality Theorem

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SAA Inequality Theorem

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Multiple Choice

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#28

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10.5

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21

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28

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15

20

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Multiple Choice

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What conclusion can be drawn from the illustration if  SR‾>MJ‾\overline{SR}>\overline{MJ} ? #21

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∠x>∠y\angle x>\angle y  

2

∠x>∠z\angle x>\angle z  

3

∠z>∠x\angle z>\angle x  

4

∠z<∠x\angle z<\angle x  

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Multiple Choice

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Using the Hinge theorem, we can say that Angle 1 _____ Angle 2. #22

1

Less than

2

Greater than

3

Equal to 

4

Half of

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Multiple Choice

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#24

1

AB > AC

2

AB < AC

3

AB = AC

4

No Conclusion Can be Made

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Multiple Choice

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#32

1

Reflexive Property

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Hinge Theorem

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Converse of Hinge theorem

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Given

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Multiple Select

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#35

1

∠CAR and ∠BCR are included angles

2

∠ACR and ∠BCR are included angles

3

∠ACR ≅ ∠BCR

4

∠ACR > ∠BCR

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​6.6 Inequalities in Two Triangles
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