Question

If Stu is similar to XYZ the sides of STUbmust be congruent to the corresponding sides XYZ

Answer 1

its b

Explanation:

Answer 2

This is a particular case, but it is not necessarily true. If triangles STU and XYZ are similar, the corresponding sides are in the same proportion. So, there exists a number
`k \in \mathbb{R}` such that

`ST = kXY,\quad TU=kYZ,\quad SU=kXZ`

So, if
`k=1`, the corresponding sides are actually congruent, but it can be any other number. For example, if
`k=2`, triangle XYZ is exactly twice as large as triangle STU, but they are still similar.