in the figure AD and BC intersect at E if AB = DE and BD = CE prove that AB equal to CD
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In △EAB and △ECD
AB=CD [Given]
∠B=∠D [Angles in the same segment]
∠A=∠C [Angles in the same segment]
∴△EAB≅△ECD [ASA criteria]
∴BE=DE [CPCT]
and AE=CE [CPCT]
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Answer:
In △EAB and △ECD
AB=CD [Given]
∠B=∠D [Angles in the same segment]
∠A=∠C [Angles in the same segment]
∴△EAB≅△ECD [ASA criteria]
∴BE=DE [CPCT]
and AE=CE [CPCT]
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