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What else would need to be congruent to show that ABC DEF by SAS? E AA. А B OA. BC = EF B. CF OC. ZA ZD D. AC = OF F Given: AC = DF CE F​

What Else Would Need To Be Congruent To Show That ABC DEF By SAS E AA А B OA BC EF B CF OC ZA ZD D AC OF F Given AC DF CE F class=

Sagot :

The two triangles exist congruent if they contain two congruent corresponding sides and their contained angles exist congruent.

Let [tex]${data-answer}amp;\overline{A B} \cong \overline{D E} \\[/tex] and [tex]${data-answer}amp;\overline{A C} \cong \overline{D F}[/tex]

Angle between [tex]$\overline{A B}$[/tex] and [tex]$\overline{A C}$[/tex] exists [tex]$\angle A$[/tex].

Angle between [tex]$\overline{D E}$[/tex] and [tex]$\overline{D F}$[/tex] exists [tex]$\angle D$[/tex].

Therefore, [tex]$\triangle A B C \cong \triangle D E F$[/tex] by SAS, if [tex]$\angle A \cong \angle D$[/tex].

What is SAS congruence property?

Given:

[tex]${data-answer}amp;\overline{A B} \cong \overline{D E} \\[/tex] and

[tex]${data-answer}amp;\overline{A C} \cong \overline{D F}[/tex]

According to the SAS congruence property, two triangles exist congruent if they contain two congruent corresponding sides and their contained angles exist congruent.

Let [tex]${data-answer}amp;\overline{A B} \cong \overline{D E} \\[/tex] and [tex]${data-answer}amp;\overline{A C} \cong \overline{D F}[/tex]

Angle between [tex]$\overline{A B}$[/tex] and [tex]$\overline{A C}$[/tex] exists [tex]$\angle A$[/tex].

Angle between [tex]$\overline{D E}$[/tex] and [tex]$\overline{D F}$[/tex] exists [tex]$\angle D$[/tex].

Therefore, [tex]$\triangle A B C \cong \triangle D E F$[/tex] by SAS, if [tex]$\angle A \cong \angle D$[/tex].

To learn more about SAS congruence property refer to:

https://brainly.com/question/19807547

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