answer pls .... quickly
Attachments:
Answers
Answered by
2
Answer:
done
Step-by-step explanation:
Our aim is to prove that PM = 2RM.
From the question we have that length of PQ is equal to the double length of RS, then we have:
⇒ PQ = 2RS
Now considering the triangle ΔPMQ and triangle ΔRMS, we can conclude that:
∠MPQ = ∠MRS (alternate angles)
∠MQR = ∠MSR (alternate angles)
We know can conclude that the triangle ΔPMQ are congruent with triangle ΔRMS (ΔPMQ ≅ ΔRMS), then we can conclude that:
⇒ pq/sr = pm/rm=qm/sm
⇔ 2RM = PM ⇒ 2SM =qm
Similar questions