GIVEN: ∠D congruent to ∠T, ∠E congruent to ∠U, DE congruent to UT
2 answers:
<span>GIVEN: ∠D congruent to ∠T ∠E congruent to ∠U DE congruent to UT answer </span><span>ASA Postulate</span>
Answer: ASA Postulate
Step-by-step explanation:
GIVEN : ∠D congruent to ∠T,
∠E congruent to ∠U,
DE congruent to UT
Now, in ΔUXT and ΔDOE
∠D congruent to ∠T [Angle]
DE congruent to UT [included side]
∠E congruent to ∠U [Angle]
By ASA postulate of congruence , ΔUXT ≅ ΔDOE
ASA Postulate of congruence says that if two angles and the included side of a triangle are congruent to two angles and the included side of other triangle then the triangles are said to be congruent.
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