Using BPT prove that a line segment drawn through the mid points of one side of a triangle parallel to another side bisects the third side
Asked by Topperlearning User | 2nd Dec, 2013, 03:07: AM
Let ABC be a triangle in which D is mid point of AB
DE || BC. To prove E is mid point of AC.
DE || BC
Since AD = DB
Therefore E is the mid point of AC.
Answered by | 2nd Dec, 2013, 05:07: AM
- In the figure of ∆ABC ,DC ||AB. If AD = 2x ,DC = X +3, BC = 2x-1 and CE =X, then find the value of X.
- In three line segments OA, OB and OC,points L,M,Nrespectively are so shosen that LM ll AB and MN ll BC but neither of L, M nor of A,B,C are collinear. Show that LN ll AC.
- pls explain
- Answer the following
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