Question

Prove that AABC=PQR by which congruence condition.​

Answer 1

answer

sss congruence

sol

given

ab= 2.2cm pq=2.2cm

ac=2.8cm pr=2.8cm

bc=3cm qr=3cm

to prover

triangle ABC is congruent to triangle PQR

prove

ab=pq

ac=pr

bc=qr

therfore

triangle ABC is congruent to triangle PQR (sss criterion)

*pls me me as brainliest*

Answer 2

Answer:

by SSS congruence property (also called as SSS congruence criterion)

Proof:-

AB=PQ (SIDES)

BC=QR

CA=RP

Vertices:-

A=P

B=Q

C=R

THUS, ∆ABC=∆PQR

ADDITIONAL INFORMATION:-

• IF THE ANGLE IS BETWEEN TWO SIDES OF TWO TRIANGLE ALSO THEY ARE EQUAL WE CAN USE SAS CONGRUENCE PROPERTY
• IF THE SIDE IS BETWEEN TWO ANGLES WE CAN USE ASA CONGRUENCE PROPERTY
• IN RHS CONGRUENCE PROPERTY THE TRIANGLE SHOULD BE RIGHT ANGLED, HYPOTENUSE SHOULD BE EQUAL AND ONE SIDE SHOULD BE EQUAL

Step-by-step explanation:

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