Fill in the blank: To prove that the triangles are congruent by SSS we would need to know that __________ __________ is congruent to __________ __________.
1
Question 21
21.
Fill in the blank: To prove that the triangles are congruent by SAS we would need to know that __________ __________ is congruent to __________ __________.
Question 1
1.
If the triangles are congruent, fill in the blank to write a congruence statement. If not, write not congruent.
Triangle NAV is congruent to triangle ________.
Question 2
2.
What additional information would be necessary to prove the triangles congruent by SSS?
Question 3
3.
What additional information would be necessary to prove the triangles congruent by SAS?
Question 4
4.
If the triangles are congruent, fill in the blank to write a congruence statement. If not, write not congruent.
Triangle CWZ is congruent to triangle ________.
Question 5
5.
What additional information would be necessary to prove the triangles congruent by SSS?
Question 6
6.
What additional information would be necessary to prove the triangles congruent by SAS?
Question 7
7.
If the triangles are congruent, fill in the blank to write a congruence statement. If not, write not congruent.
Triangle TPQ is congruent to triangle ________.
Question 8
8.
What additional information would be necessary to prove the triangles congruent by SSS?
Question 9
9.
What additional information would be necessary to prove the triangles congruent by SAS?
Question 10
10.
If the triangles are congruent, fill in the blank to write a congruence statement. If not, write not congruent.
Triangle PQR is congruent to triangle ________.
Question 11
11.
What additional information would be necessary to prove the triangles congruent by SSS?
Question 12
12.
What additional information would be necessary to prove the triangles congruent by SAS?
Question 13
13.
If the triangles are congruent, fill in the blank to write a congruence statement. If not, write not congruent.
Triangle CBA is congruent to triangle ________.
Question 14
14.
What additional information would be necessary to prove the triangles congruent by SSS?
Question 15
15.
What additional information would be necessary to prove the triangles congruent by SAS?
Question 16
16.
Question 17
17.
Fill in the blank to complete the triangle congruence statement:
Triangle BAC is congruent to triangle _______.
Question 18
18.
Is triangle ABC congruent to triangle GHJ? Explain your answer.
Question 19
19.
Which of the following is the correct answer and explanation regarding triangle ACE being isosceles?
A. Angle NVA is congruent to angle FVS.
B. Segment NA is congruent to segment FS.
C. Angle A is congruent to angle S.
D. Angle N is congruent to angle F.
E. The triangles are already congruent SSS.
F. A, B, C, and D all would prove the triangles congruent by SSS.
A. Angle NVA is congruent to angle FVS.
B. Segment NA is congruent to segment FS.
C. Angle A is congruent to angle S.
D. Angle N is congruent to angle F.
E. The triangles are already congruent SAS.
F. A, B, C, and D all would prove the triangles congruent by SAS.
D. The triangles are already congruent SSS.
C. Angle Z is congruent to angle X.
D. The triangles are already congruent SAS.
F. A, B, and C all would prove the triangles congruent by SAS.
D. Angle T is congruent to angle S.
E. The triangles are already congruent SSS.
F. A, B, and C all would prove the triangles congruent by SSS.
D. Angle T is congruent to angle S.
E. The triangles are already congruent SAS.
F. A, B, and C all would prove the triangles congruent by SAS.
C. Segment PR is congruent to segment PR.
D. The triangles are already congruent SAS.
E. A, B, and C all would prove the triangles congruent by SAS.
C. Angle B is congruent to angle F.
D. The triangles are already congruent by SSS.
E. A, B, and C both would prove the triangles congruent by SSS.
C. Angle B is congruent to angle F.
D. The triangles are already congruent by SAS.
E. A, and C both would prove the triangles congruent by SAS.
Select all transformations below that would be necessary to map one triangle onto the other.
Translate figure ABC along directed line XA.
Translate figure ABC along directed line segment AX.
Translate figure ABC along directed line segment CY.
Rotate until B 'coincides with Z.
Rotate until C' coincides with Z.
Rotate until A' coincides with X.
Reflect across line XZ.
Reflect across line XY.
Reflect across line ZY.
It's not necessarily isoceles; CA doesn't have to be the same length as CE because we have no congruent triangles.
It's not necessarily isosceles; AE is shorter than both CA and CE.
It's not necessarily isosceles; only triangles ABC and EDC are isoscles.
It's isosceles; triangles ABC and EDC are congruent by SAS.
It's isosceles; triangles ABC and EDC are congruent and AC and CE are congruent.
It's isosceles; AE, AB, BC, CD, and DE are all congruent, so AC and EC are also.