P is a point on the median AD of the triangle ABC. Prove that triangle APB = triangle APC.

X is a point on median AL of triangle ABC. Prove that triangle ABX is equal in area.

P is a point on the median AD of the Delta ABC . Prove that area of Delta APB = area of Delta APC .

Sides AB and AC and median AD of a triangle ABC are proportional to sides PQ and PR and median PM of another triangle PQR. Prove that triangleABC - trianglePQR . .

AD and BE are the medians of the triangle ABC. Prove that DeltaACD=DeltaBCE .

AD is a median of triangle ABC. Prove that : AB+AC gt 2AD

In the adjoining figure,E is a point on the median AD of a Delta ABC. Show that ar (Delta ABE)=(Delta ACE)

AD is a median of triangle ABC. Prove that : AB+BC+AC gt 2AD

Given that triangle ABC~triangle PQR , CM and RN are respectively the medians of similar triangles triangle ABC and triangle PQR . Prove that triangle AMC ~ triangle PNR

Given that triangle ABC~triangle PQR , CM and RN are respectively the medians of similar triangles triangle ABC and triangle PQR . Prove that triangle CMB ~ triangle RNQ

The sides AB and BC and the median AD of triangle ABC are equal to the sides PQ and QR and the median PM of triangle PQR respectively. Prove that the triangles ABC and PQR are congruent.