
Congruence vocabulary review
Presentation
•
Mathematics
•
9th - 11th Grade
•
Medium
JUSTIN COTTON
Used 4+ times
FREE Resource
6 Slides • 12 Questions
1
Congruence vocabulary review
by JUSTIN COTTON
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Angle side angle
We can prove that two triangles are congruent if we know that two angles of one triangle and the side between those two angles, are respectively equal to the two angles and the side between the angles of another triangle, then the two triangles will be congruent to each other by ASA rule.
3
Multiple Choice
4
Multiple Choice
ΔTVS ≅ Δ_____ by _____
ΔTVU , ASA
ΔVTU , ASA
ΔTVU , SAS
Cannot Be Determined
5
Multiple Choice
Identify the correct triangle congruence theorem.
ASA
AAS
6
Multiple Choice
Identify the correct triangle congruence theorem.
ASA
AAS
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Side Angle Side
When we know two sides and an angle between the sides we know that two triangles are congruent.
8
Multiple Choice
9
Multiple Choice
10
Multiple Choice
Which triangle congruence theorem can be used to prove the triangles are congruent?
SSS
SAS
ASA
NONE
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Side Side Side
We can prove that two triangles are congruent if they have three pairs of congruent sides.
12
Multiple Choice
Are these triangles congruent by SSS?
Yes
NO
13
Multiple Choice
Are these triangles congruent by SSS?
Yes
No
14
Multiple Choice
15
Perpendicular Bisector Theorem
The Perpendicular Bisector Theorem
states that a point is on the perpendicular bisector of a segment if and only if it is equidistant from the endpoints of the segment.
B is on the perpendicular bisector of AC if and only if AB≅BC
.
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Example
Since UV=VW=54, V is equidistant from the endpoints of UW. Therefore, V lies on the perpendicular bisector of UW by the Perpendicular Bisector Theorem.
Since V is on the perpendicular bisector of UW and ∠VXW is a right angle, VX is the perpendicular bisector of UW.
So, UX=WX=35 and UW=2(35)=70.
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18
Multiple Choice
Congruence vocabulary review
by JUSTIN COTTON
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