QUESTION IMAGE
Question
in the diagram, \\(\overline{ab} \cong \overline{ad}\\) and \\(\overline{bc} \cong \overline{de}\\). what additional information is necessary to prove that \\(\delta abc \cong \delta ade\\), using the sas congruence theorem?
\\(\bigcirc \overline{ac} \cong \overline{ae}\\)
\\(\bigcirc \overline{ac} \cong \overline{ad}\\)
\\(\bigcirc \angle abc \cong \angle ade\\)
\\(\bigcirc \angle bac \cong \angle dae\\)
Identify the given congruent sides
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LATEXBLOCK0
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Determine the required angle for SAS congruence
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LATEXBLOCK1
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State the necessary congruence relation
$$
\angle ABC \cong \angle ADE
$$
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- (A) \(\overline{AC} \cong \overline{AE}\)
- (B) \(\overline{AC} \cong \overline{AD}\)</mcq-correct>
- (C) \(\angle ABC \cong \angle ADE\) (Correct answer)
<mcq-option>(D) \(\angle BAC \cong \angle DAE\)