Which transformation(s) can map ΔLMN onto ΔL'M'N'?
AB and CBAC and BMAM and CMBM and BM
AB and CBAC and BMAM and CMBM and BM
AB and CBAC and BMAM and CMBM and BM
What additional information would make it immediately possible to prove that triangles AXB and CXB are congruent using the HL theorem?
BX and DX are congruent.AX and CX are congruent.AC and BD are perpendicular.BD bisects angle ADC
The dotted line splits the parallelogram into two triangles. What is true about the congruency of the two triangles?
Which transformation(s) could map one triangle to the other?
To prove that ΔDEF ≅ ΔDGF by SSS, what additional information is needed?
What single transformation is required to map one of these congruent triangles onto the other?
BX and DX are congruent.AX and CX are congruent.AC and BD are perpendicular.BD bisects angle ABC
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