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Are the two triangles similar? If so, why are they similar?
A. The triangles are similar by the definition if similarity (all congruent angles, all proportional sides)
B. The triangles are similar by AA~ Theorem
C. The triangles are similar by SSS~ Theroem
D. The triangles are not similar

If they are similar, what is the similarity statement?
A. HGF~CBA
B. HGF~BAC
C. HGF~ABC
D. Not similar​

Are the two triangles similar If so why are they similarA The triangles are similar by the definition if similarity all congruent angles all proportional sidesB class=

Respuesta :

Answer: I'm pretty sure it's D

Step-by-step explanation:

Sorry if i'm wrong

The two triangles [tex]\triangle HGF[/tex] and [tex]\triangle ABC[/tex] given in figure are not similar.

What is similarity in triangles?

Two triangles are said to be similar when their three pairs of corresponding sides are equal. And also if two triangles have all congruent angles, all proportional sides then triangles are similar.

We have,

[tex]\triangle HGF[/tex] and [tex]\triangle ABC[/tex] neither they have congruent angles nor they have equal sides and also they do not have all proportional sides.

So, from the above given statement of similarity in triangles, we can conclude that both the given triangles [tex]\triangle HGF[/tex] and [tex]\triangle ABC[/tex] are not similar.

To know more about similarity in triangles click here

https://brainly.com/question/25882965

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