When constructing a triangle congruent to a given triangle, the construction most commonly used is based upon which congruence postulate/theorem? A. ASA B. SSS C. SAS D. SSA
Would B be the correct answer?
Any of A, B or C could be correct, depending on the information available from the given triangle. SSA would not be appropriate, since it could give rise to two distinct triangles, and it is not a criterion of congruence.
But if I had to choose only one?!
Your choice could be as good as any (of the other two). If we are given a triangle on paper, we are most likely to measure the lengths rather than angles.
So SSS is the correct answer?
You can try SSS, which is most likely correct. The question is a bad math question because it requires subjective judgment as to which is the most "common" method.
thanks!
yw
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