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Q3-M4-L1: Proving Two Triangles are Congruent by (SSS, SAS and ASA)
Quiz by JOCELYN O. HULIP
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Congruence postulate will prove that ∆AOB≅∆DOC, If̅ 𝐴𝐵̅̅̅≅ 𝐷𝐶̅̅̅̅ and O is the midpoint of 𝐴𝐷̅̅̅̅ and 𝐵𝐶̅̅̅̅?
SAA - Th
ASA - CP
SSS - CP
SAS - CP
What are the 2 pairs of corresponding congruent parts that will complete the congruence postulate in the given figure, to prove that ∆AOB≅∆DOC, If̅𝐴𝐵̅̅̅≅ 𝐷𝐶̅̅̅̅ and O is the midpoint of 𝐴𝐷̅̅̅̅ and 𝐵𝐶̅̅̅̅?
∠AOB≅ ∠DOC
AO ≅ OD; OB ≅ OC
∠A≅∠D; ∠B≅∠C
AO≅DO; AB≅ DC
Congruence postulate will prove that ∆AOB≅∆DOC, If̅ 𝐴𝐵̅̅̅≅ 𝐷𝐶̅̅̅̅ and O is the midpoint of 𝐴𝐷̅̅̅̅ and 𝐵𝐶̅̅̅̅?
What are the 2 pairs of corresponding congruent parts that will complete the congruence postulate in the given figure, to prove that ∆AOB≅∆DOC, If̅𝐴𝐵̅̅̅≅ 𝐷𝐶̅̅̅̅ and O is the midpoint of 𝐴𝐷̅̅̅̅ and 𝐵𝐶̅̅̅̅?
In the accompanying diagram of ∆ABO and ∆CDO, ∠B ≅∠D and AB ≅ CD, which statement is needed to prove Δ ABO ≅ Δ CDO by ASA?
Given the figure where ∠B ≅ ∠C and AB ≅DC, what additional pair of corresponding parts must be congruent for Δ ABD ≅ Δ DCA by SAS?
Given an equilateral triangle ABC, with X, Y and Z as the midpoints of ̅𝐴𝐵̅̅̅, 𝐵𝐶̅̅̅̅ and𝐴𝐶̅̅̅̅ respectively. Connecting the midpoints X, Y and Z will result four smaller triangles which are congruent to each other. What congruence postulate will prove that the four smaller triangles are congruent to each other?
