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D and E are points on equal sides AB and AC of an isoceles triangle ABC such that AD=AE. Prove that B,C, E are concyclic

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Similar Questions
Q1

D and E are points on equal sides AB and AC of an isosceles triangle ABC such that AD = AE.

Prove that the points B, C, E and D are concyclic.

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Q2
In the given figure ABC is a triangle in which AB=AC. Points D and E are points on the sides AB and AC respectively such that AD=AE. Show that the points B,C,E and D are concyclic.
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Q3

In the adjoining figure. ABC is a triangle in which AB = AC. If D and E are points on AB and AC respectively such that AD = AE, show that the points B, C, E and D are concyclic.


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Q5
In an isosceles ΔABC, AB=AC, D and E are two points on the sides AB and AC respectively such that AD=AE. Prove that ΔABEΔACD.
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