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According to the SAS Theorem, which of the following sets of relationships can be used to show that the triangles pictured above are congruent?
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The answer is D. Here's why: SAS congruence is created by showing that two sides and the angle between those two sides are congruent for two triangles. Right away, we can discount B as an answer because of this. So, between A, C, and D: A: if MN = PQ and N = R, then the two triangles can't be congruent. C: C gives us two sides and an angle, but the angle isn't between the two sides. This leaves only D as the correct answer!
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