According to the definition of similarity of triangles, which are the conditions for correspondence DEF ⇔ZXY between ΔDEF and ΔXYZ to be a similarity ?
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Solution:
Two Triangles are similar,if
1) Their corresponding angles are equal and
2) Their Corresponding sides are proportional.
So, the conditions for correspondence DEF ⇔ZXY between ΔDEF and ΔXYZ are
ΔDEF and ΔXYZ are similar
∠D = ∠X , ∠E = ∠Y and ∠F = ∠Z
DE/ZX = EF/XY = FD/YZ
Hope the information helps you.
Solution:
Two Triangles are similar,if
1) Their corresponding angles are equal and
2) Their Corresponding sides are proportional.
So, the conditions for correspondence DEF ⇔ZXY between ΔDEF and ΔXYZ are
ΔDEF and ΔXYZ are similar
∠D = ∠X , ∠E = ∠Y and ∠F = ∠Z
DE/ZX = EF/XY = FD/YZ
Hope the information helps you.
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