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E is the midpoint of AC and BD. Choose the statement that is true.

A. AEB ~ CED by SAS

B. AEB ~ CED by AAS

C. AEB ~ CED by SSS

D. AEB ~ CED by ASA

Answer :

The correct statement is AEB~CED by AAS.

Two triangles are similar by AAS (angle-angle-side) as we have only two angles in these two triangles in common

It is given that E is the midpoint of AC and BD.

Since E is the midpoint of AC and BD, we can conclude that

AC = 2AE and BD = 2DE.

Hence, we have AEB and CED as similar triangles.

These two triangles are similar by AAS (angle-angle-side) as we have only two angles in these two triangles in common and the side between them is also proportional.

Thus, the correct answer is: AEB~CED by AAS.

Learn more about transversal on the given link:

https://brainly.com/question/24607467

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