If for ΔABC and ΔDEF, the correspondence CAB ↔ EDF gives a congruence, then which of the following is not true?
(a) AC = DE (b) AB = EF (c) ∠A = ∠D (d) ∠C = ∠E
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In △ABC and △DEF
⇒ The correspondence CAB↔EDF gives a congruence.
⇒ So, CA=ED,AB=DF,CB=EF
⇒ ∠CAB=∠EDF,∠ACB=∠DEF,∠ABC=∠DFE
∴ AB=EF is not true.
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