Question

in triangle ABC and triangle PQR, AD and PM are medians. if AB =PQ, BC=QR and AD=PM, then prove that triangle ABC=~ TRIANGLE PQR​

Answer 1

Answer:

CB = QR

1/2CB = 1/2 QR

CD = QM ( equation 1)

In triangle ADC and triangle PMQ

AC = PQ ( given)

CD = QM ( from equation 1)

AD = PM ( given)

so, triangle ADC congurent triangle PQM

2 ADC congruent 2 PQM

ABC congruent PQR

_______ hence proved

answer is totally correct

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Answer 2

Answer:

Given that.

AB=PQ, BC= QR and AD=PM

Step-by-step explanation:

In triangle ABC

angle ADB = ADC = 90

because AD is median of ∆ABC

In triangle PQR

angle PMQ = PMR = 90

because PM is median of ∆PQR

hence it is follow side angle side rule

So, ∆ABC =~ ∆PQR

Hence it is proved.