If ∆ABC ≅ ∆FED under the proper pairs of ABC ↔ FED. Then write

1.	If ∆ABC ≅ ∆FED under the proper pairs of ABC ↔ FED. Then write all the corresponding congruent parts.
Answer» ∆ABC ≅ ∆FED means that ∆ABC covers completely and vertices of ∆ABC will be on he vertices of ∆FED. ∴ A ↔ F, B ↔ E and C ↔ D Corresponding sides will be congruent. \(\overline {AB}\) ↔ \(\overline {FE}\) , \(\overline {BC}\) ↔ \(\overline {ED}\) and \(\overline {CA}\) ↔ \(\overline {DF}\) Corresponding angles will be congruent. ∠A ↔ ∠F, ∠B ↔ ∠E and ∠C ↔ ∠D

If ∆ABC ≅ ∆FED under the proper pairs of ABC ↔ FED. Then write all the corresponding congruent parts.

Answer»

∆ABC ≅ ∆FED means that ∆ABC covers completely and vertices of ∆ABC will be on he vertices of ∆FED.

∴ A ↔ F, B ↔ E and C ↔ D

Corresponding sides will be congruent.

\(\overline {AB}\) ↔ \(\overline {FE}\) , \(\overline {BC}\) ↔ \(\overline {ED}\) and \(\overline {CA}\) ↔ \(\overline {DF}\)

Corresponding angles will be congruent.

∠A ↔ ∠F, ∠B ↔ ∠E and ∠C ↔ ∠D