Respuesta :
Remember the notation..
When you have a triangle called ABD, the angles may be called in theses equivalent ways>
angle A is equivalent to ∠ DAB
angle B is equivalent to ∠ ABD
angle D is equivalen to ∠ BDA
Then given that the two triangles are congruent, you can say an
angle B = angle F = ∠ EFC
So the answer is the last option of the list.
When you have a triangle called ABD, the angles may be called in theses equivalent ways>
angle A is equivalent to ∠ DAB
angle B is equivalent to ∠ ABD
angle D is equivalen to ∠ BDA
Then given that the two triangles are congruent, you can say an
angle B = angle F = ∠ EFC
So the answer is the last option of the list.
Answer:
The correct option is 3.
Step-by-step explanation:
Given information: ΔABD≅ΔEFC.
The corresponding sides and corresponding angles of congruent triangles are same.
In triangle ΔABD and ΔEFC,
[tex]\angle A=\angle E[/tex]
[tex]\angle B=\angle F[/tex]
It can be written as
[tex]\angle B=\angle EFC=\angle CFE[/tex]
[tex]\angle D=\angle C[/tex]
Angle B is equal to angle EFC, therefore the correct option is 3.