Triangle Congruence - SSS, SAS, ASA, AAS

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Last updated 5:11 PM on 2/7/25
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19 Terms

1
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SAS

Congruence? how?

<p>Congruence? how?</p>
2
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b

The following triangles are congruent by:

(a) SSS (b) SAS (c) Not enough info (d) ASA

<p>The following triangles are congruent by:</p><p>(a) SSS (b) SAS (c) Not enough info (d) ASA</p>
3
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SSS

Congruence? how?

<p>Congruence? how?</p>
4
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ASA

Congruence? how?

<p>Congruence? how?</p>
5
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Side Angle Side Postulate

What postulate proves these two triangles congruent?

<p>What postulate proves these two triangles congruent?</p>
6
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a

The following triangles are congruent by:

(a) SSS (b) SAS (c) Not enough info (d) ASA

<p>The following triangles are congruent by:</p><p>(a) SSS (b) SAS (c) Not enough info (d) ASA</p>
7
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Side Side Side Postulate

What postulate proves these two triangles congruent?

<p>What postulate proves these two triangles congruent?</p>
8
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not enough info

congruence? how?

<p>congruence? how?</p>
9
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ASA

congruence? how?

<p>congruence? how?</p>
10
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d

The following triangles are congruent by:

(a) ASA (b) SSS (c) HL (d) None of these

<p>The following triangles are congruent by:</p><p>(a) ASA (b) SSS (c) HL (d) None of these</p>
11
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c

The following triangles are congruent by:

(a) SSS (b) SAS (c) Not enough info (d) ASA

<p>The following triangles are congruent by:</p><p>(a) SSS (b) SAS (c) Not enough info (d) ASA</p>
12
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e

Which of the following is not a Postulate used to prove 2 triangles are congruent?

(a) ASA (b) SAS (c) SSS (d) ASA (e) SSA

13
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True

True or False: If the sides of one triangle are congruent to the sides of another triangle, then the triangles are congruent.

14
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False

True or False: If all angles of one triangle are congruent to all angles of another triangle, then the triangles are congruent.

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In Triangle ABC, if AC is congruent to BC, which angle is included?

16
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In Triangle ABC, if AB is congruent to BC, what angle is included?

17
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AAS

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HL

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ASS & AAA

What cannot be used to prove triangles congruent?

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