The two triangles below are similar. What is the similarity ratio of ∆ABC to ∆XYZ?
1:2
2:1
3:2
2:3

Question

The two triangles below are similar. What is the similarity ratio of ∆ABC to ∆XYZ?
1:2
	2:1
	3:2
	2:3

anonymous · Answer

https://cv-sultan.brainhoney.com/Resource/23627040,1ED,0,0,0/Assets/74469_53c6baf4/0402_g5_q3.jpg

anonymous · Answer

@Schen421 @jim_thompson5910

anonymous · Answer

@Tootles143

jim_thompson5910 · Answer

Triangle ABC is similar to triangle XYZ

so all the corresponding sides will be proportional. 

AC corresponds to XZ. 
A & C are the first and last letters of ABC
X & Z are the first and last letters of XYZ

so AC and XZ form a fixed ratio that is the same throughout the two triangles

anonymous · Answer

15 it could be become 10 or 30
if 15 become 10 3:2
if 15 become 30 1:2

anonymous · Answer

aj u have to do it by corresponding sides so it would be 15-10 3:2

anonymous · Answer

os @jim_thompson5910  is 3:2 correct?

jim_thompson5910 · Answer

yep, correct

anonymous · Answer

i got an 80 cause my first answer didnt submit