ABDF is a square and BC = EF in the given figure. Prove that (i) ABC ≅ AFE (ii) ACG ≅ AEG
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Step-by-step explanation:
Given,
BC=EF
Since ABCD is a square, sides are equal
AF=AB
∠B=∠F
Therefore from SAS theorem
ABC≅AFE
⟹AC=AE Hence the triangle is isoceles.
AEG≅ACG
Therefore from ASA theorem
ACG≅AEG
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