contestada

Given:
QRS is an isosceles .

If M is midpoint of RQ, what conclusion can be drawn about the two smaller triangles?
ΔSQM ≅ ΔSRM
ΔSMQ ≅ ΔSRM
ΔSQM ≅ ΔSMR
ΔSQM ≅ ΔMRS

Given QRS is an isosceles If M is midpoint of RQ what conclusion can be drawn about the two smaller triangles ΔSQM ΔSRM ΔSMQ ΔSRM ΔSQM ΔSMR ΔSQM ΔMRS class=

Respuesta :

Pohtaytoh
the first one by side-side-side postulate 

Solution:

It is given that, ΔQ RS is an isosceles and M is midpoint of R Q.Join SM.

→In Δ SQ M  and Δ S R M

  QM= M R→→ M is midpoint of R Q.

SM is common.

SQ=SR→→[ΔQ RS is an isosceles.]

→→Δ SQ M  ≅ Δ S R M⇒[SSS]

Option A

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