Jose was working on the proof below. He said that the statement for #2 would be TU\≅VSby the reflexive property. Identify his mistake for statement #2 and explain in a complete sentence what he did wrong and what the correct answer would be.

The reflexive property of equality states that: If [tex]a= b[/tex], then [tex]b = a.[/tex]
The second statement is in the proof is:[tex]VU \cong ST[/tex], and not [tex]TU \cong VS[/tex]
Given that:
[tex]ST \cong VU[/tex]
So, the first statement will be:
[tex]ST \cong VU[/tex]
Because it is given
We have that:
If [tex]a= b[/tex], then [tex]b = a.[/tex]
So; Jose' statement that:
[tex]TU \cong VS[/tex] is a reflexive property of [tex]ST \cong VU[/tex] is incorrect
Because
The property if [tex]a= b[/tex], then [tex]b = a.[/tex] means that, we only need to swap the positions of ST and VU.
This gives:
[tex]VU \cong ST[/tex]
Hence, the second statement is:
[tex]VU \cong ST[/tex]
Because it is a reflexive property of [tex]ST \cong VU[/tex]
Read more about reflexive properties at:
https://brainly.com/question/862440