The proof below may or may not be correct. If the proof is incorrect, determine the first step number that is not justified and the reason it is not justified.

The proof below may or may not be correct If the proof is incorrect determine the first step number that is not justified and the reason it is not justified class=

Respuesta :

The first step number that is not justified and the reason it is not justified:

From the attached image

[tex]<\text{ECF}\cong

Step 1: is said to be correct cause all the range are equivalent and parallel

Step 2: is said to be correct AECF is a parrelologram because it is a quadilateral with two opposite equal sides

Step 3: is correct

[tex]\begin{gathered} \Delta BEC\cong\Delta\text{ECF}\ldots\text{..} \\ \text{parallel lines cut by a transverse form congruent alternate interior angle.} \end{gathered}[/tex]

Step 4: is correct

[tex]<\text{BEC}\congStep 5: is correct [tex]<\text{BEC}\cong

Step 6 : is not correct , because corresponding parts of the congruent triangle are not congruent.

Step 7: is correct , because its a rhombus.