Given: C is the midpoint of BD.

Prove: ΔACB ≅ ΔACD

Triangle A B D is shown. A line is drawn down from point A to point C to form a right angle. Triangle A C B and A C D are formed by the line.
Complete the two-column proof.

♣:



♦:

Respuesta :

Answer:

A: definition of midpoint

B: angle BCA is congruent to angle DCA

Step-by-step explanation:

   

fichoh

Using line and angle theorem, we can establish that right angles are congruent. The missing statement are :

  • definition of the midpoint of the line BD
  • △ BCA △DCA

The midpoint of the line BD is the point C.

Hence, the distance between the point BC and CD is the same ;

Hence, BC CD (definition of the midpoint of the line BD)

2.)

The statement which establishes the reason given that all right s are the fact that △ BCA is congruent to DCA.

Therefore, △ ACB ≈ △ACD

Learn more : https://brainly.com/question/19001991

Ver imagen fichoh