Respuesta :

Answer:

C) BE ≅ CE

Step-by-step explanation:

[tex]\triangle BEA \cong \triangle DEC\\BE \ncong CE\\[/tex]

Because BE and CE are not corresponding sides.

The corresponding sides and angles of a congruent triangle are congruent.

(c) [tex]\mathbf{\angle BE \cong CE}[/tex] is incorrect

From the question, triangles BEA and CED are congruent.

This means that, the following statements are true

  • [tex]\mathbf{BE \cong ED}[/tex].
  • [tex]\mathbf{CE \cong EA}[/tex].
  • [tex]\mathbf{\angle 1 \cong \angle 2}[/tex].

The above statements represent options (a), (b) and (d).

This means that:

[tex]\mathbf{\angle BE \cong CE}[/tex] is incorrect

This is so because, BE and CE are not corresponding sides.

Hence, (c) [tex]\mathbf{\angle BE \cong CE}[/tex] is incorrect

Read more about corresponding triangles at:

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