Prephub - Triangle A B C is shown Triangle A B C is isosceles Point D is the midpoint of A C Prove B A C congB C A Pick the correct reasons from the options to complete the proof

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Question

Difficulty Level:

Medium

MCQ

Triangle $A B C$ is shown.

Given: Triangle $A B C$ is isosceles. Point $D$ is the midpoint of $A C$ .

Prove: $<B A C \cong<B C A$

Pick the correct reasons from the options to complete the proof.

Select all that apply :

Corresponding parts of congruent triangles are congruent.

Symmetric property

$SAS$ congruency postulate

Midpoint theorem

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