Given: E is the midpoint of overline BD and overline AC perp overline BD .

Prove : triangle BAE cong triangle DAE .

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rakshaprakash11 rakshaprakash11 · Answer 1 · 2021-02-18T18:37:51+01:00

Answer:

u can prove using SAS congruency

Step-by-step explanation:

Ae=Ae common

BE=DE (E MID POINT)

Angle E=angle E (90 degree)

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ap8997154 ap8997154 · Answer 2 · 2022-01-10T06:06:59+01:00

The ΔBAE is congruent to ΔDAE.

Given to us,

E is the midpoint of ,

AC⊥ BD,

As given E is the midpoint of the line [tex]\overline{BD}[/tex],

So, BE = ED,

further, line AE = AE, because this is the common line between the two triangles.

Also, ∠BED =∠DEA =90°, as AC⊥ BD.

Therefore, the ΔBAE is congruent to ΔDAE.

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