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1 vote
What else would need to be congruent to show that ABC A DEF by the

AAS theorem?
B
AA
Grens
ZAD
ABA DE
A. _Ca ZF
B. AGA
C. _BELE
OD BC = BC

What else would need to be congruent to show that ABC A DEF by the AAS theorem? B-example-1
User Wendell
by
6.3k points

2 Answers

4 votes

Its option C i.e
\sf \angle B\cong \angle E

  • THE angles should be adjacent to the side.
  • AAS stands for angle angle side
  • As AB=ED hence <B should be equal to <E
User Stefan Negele
by
6.4k points
3 votes

Answer:

  • A. ∠C ≅ ∠F

Explanation:

AAS requires two angles and a non-included side to be congruent with corresponding angle/side.

Since one of the angles is A and if we select the second angle B then AB is going to be an included angle. Hence we select the remaining angle - angle C.

The angle corresponding to C is angle F.

Your choice is correct:

  • A. ∠C ≅ ∠F
User Jared Loomis
by
6.4k points