AnswersBISD TX-Geometry A-CRTriangle Congruence: SAS

Triangle Congruence: SAS Answers

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Consider ΔWXY and ΔBCD with ∠X ≅∠C, WX ≅ BC, and WY ≅ BD.Can it be concluded that ΔWXY ≅ ΔBCD by SAS? Why or why not?

A
no, because the third corresponding sides must also be given as congruent
B
no, because the corresponding congruent angles listed are not the included angles
C
no, because all corresponding angles must be given as congruent
D
yes, because two corresponding sides and a corresponding angle are congruent
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Given: C is the midpoint of BD.

Answers:
♣::definition of midpoint
♦::angle BCA is congruent to angle DCA
111605

Complete the missing parts of the paragraph proof.

Answers:
We know that triangle DFE is isosceles with base FE and that segment FB is congruent to segment EC because . Segment DF is congruent to segment by the definition of isosceles triangle. Since these seg:it is given
We know that triangle DFE is isosceles with base FE and that segment FB is congruent to segment EC because . Segment DF is congruent to segment by the definition of isosceles triangle. Since these seg:DE
We know that triangle DFE is isosceles with base FE and that segment FB is congruent to segment EC because . Segment DF is congruent to segment by the definition of isosceles triangle. Since these seg:DFE and DEF
We know that triangle DFE is isosceles with base FE and that segment FB is congruent to segment EC because . Segment DF is congruent to segment by the definition of isosceles triangle. Since these seg:DFB and DEC

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