If △DEF ≅ △ACB, then the part of △ACB that correspond to ∠F is
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Answer:
If DEF≅ACB then by corresponding parts of concruent triangles,
∠D = ∠A
∠E = ∠C
∠F = ∠B
DE = AC
EF = BC
DF = AB
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Given,
ΔDEF ≅ ΔACB.
To Find,
∠F corresponds to what part of ΔACB.
Solution,
We can simply solve the following problem by using the properties of concurrent triangles.
ΔDEF ≅ ΔACB.
This means every part of ΔDEF is equal to the corresponding part of ΔACB.
∠F = ∠B.
Hence, ∠F corresponds to ∠B.
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