In Figure, `A B C` is a triangle in which `A B=A Cdot` Point `Da n dE` are points onthe sides `A Ba n dA C` respectively such that `A D=A Edot` Show that the points `B , C , Ea n dD` are concyclic.

Explanation

To show that points B, C, E, and D are concyclic, we will follow these steps:

### Step-by-Step Solution:

1. **Identify the Given Information:**
We have a triangle ABC where AB = AC. Points D and E are on sides AB and AC respectively such that AD = AE.

**Hint:** Write down what is given in the problem clearly.
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