Question

If ∆ ABC ≅ ∆ PQR , then which of the following is true?
1 point
(a) B ↔ R
(b) C ↔ Q
(c) A ↔ R
(d) A ↔ P

GUYS PLEASE TELL ME THE CORRECT ANSWER.....​

Answer 1

Let we have triangle ABC and PQR these are congruent to each other . 

So, by CPCT we get 

AB  =  PQ 

BC  =  QR

AC  =  PR

A ↔ P

B ↔ Q

C ↔ R

D) A ↔ P ✔️

is the correct option

Answer 2

Given: ∆ ABC ≅ ∆ PQR

As we know that when two triangles are congruent to each other than two pairs of corresponding angles and the corresponding sides between them are equal.

i.e.

$=>AB=PQ\\=>BC=QR\\=>AC=PR$

And

$=>angleA=angleP\\=>angleB=angleQ\\=>angleC=angleR$

Hence, $A$ ↔ $P$ is the correct answer.