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Create a two-column proof of how ▲ABC is similar to ▲ADE (There are no given side lengths or angles)
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Dealing with overlapping triangles: Since BC is marked to be parallel to DE , we know that we have <ABC congruent to <BDE (by corresponding angles). <A is shared by both triangles, so the two triangles are similar by AA. There is an additional theorem that can be used when working with overlapping triangles: Additional Theorem: If a line is parallel to one side of a triangle and intersects the other two sides of the triangle, the line divides these two sides proportionally. If BC||DE Then AB/BD=AC/AE
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