In the figure, ABCD is a square and E is the mid-point of AD. BE and CF are
joined. Prove that angleECB = angleEBC.
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Consider ∆ABE & ∆CED
AB = DC [sides of square are equal]
angle CDE = angle BAE [all angles of square are 90°]
AE = ED
So ∆ABE = ∆CED
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