Dear student In the ∥gm ABCD,BA=CDIn the square BEFCEB=FCSince EB ∥FC and BA∥CD⇒∠EBA and ∠FCD are equalNow consider △EBA and △FCDBA=CDEB=FC∠EBA = ∠FCDSo, △EBA≅ △FCD by SAS rule Regards

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Solve this: Q 6 ABCD is a parallelogram and BEFC is a square. Show that triangles ABE and DCF are congruent- E c Marks (2)

Dear student

In the ∥ gm ABCD, BA = CD In the square BEFC EB = FC Since EB ∥ FC and BA ∥ CD \Rightarrow ∠ EBA and ∠ FCD are equal Now consider △ EBA and △ FCD BA = CD EB = FC ∠ EBA = ∠ FCD So, △ EBA ≅ △ FCD [by SAS rule]

Regards

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Solve this: Solve this: Q 6 ABCD is a parallelogram and BEFC is a square. Show that triangles ABE and DCF are congruent- E c Marks (2)

Solve this:

Solve this: Q 6 ABCD is a parallelogram and BEFC is a square. Show that triangles ABE and DCF are congruent- E c Marks (2)