What other information is needed to prove that the two triangles congruent by SAS?
Picture description: there are two triangles showing line LT = line MQ and L=M
A. <T = <Q
B. <G = <N
C. Line GT = line NQ <<
D. Line LG = line MN
The answer is D
you need another side, so since L is the included angle, I'd guess (D) since you need sides including L and M
It is D, or LG = MN
my bad number 2 is B,E
sorry
The answer to the test are
1 D
2 B E
3 D
5 B
6 part b is B
7 B
8 D
To prove that the two triangles are congruent by SAS (Side-Angle-Side), we need the following information:
1. Side LT = Side MQ: This means that the length of segment LT is equal to the length of segment MQ. This gives us one of the corresponding sides.
2. Angle L = Angle M: This means that angle L is equal to angle M. This gives us one of the corresponding angles.
Now, we need one more piece of information to complete the SAS congruence proof:
3. Line GT = Line NQ: This means that the length of segment GT is equal to the length of segment NQ. This gives us the other corresponding side.
Since we have a pair of congruent sides (LT = MQ), a pair of congruent angles (L = M), and another pair of congruent sides (GT = NQ), we can conclude that the two triangles are congruent by SAS.
Therefore, the additional information needed to prove the congruence of the two triangles is option C: Line GT = Line NQ.
1.c
2.a,e
3.d
4.d
5.b
6.a,f
7p1.a
7p2.a
8p1.d
8p2.a
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