Triangle Congruence: SSS and HL Answers
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The triangles shown are congruent by the SSS congruence theorem.
A
rotation, then reflection, then translationB
rotation, then translation, then reflectionC
translation, then reflection, then rotationD
translation, then rotation, then reflection
3
The triangles are congruent by SSS or HL.
r
rotation, then reflection, then translationr
rotation, then translation, then reflectionr
reflection, then translation, then rotationr
reflection, then rotation, then translation
5
The triangles are congruent by the SSS congruence theorem.
r
reflection, then dilationr
reflection, then translationr
rotation, then translationr
rotation, then reflection6
The triangles are congruent by SSS or HL.
t
translation onlyr
reflection onlyr
rotation, then reflectionr
rotation, then translation7
The triangles are congruent by SSS and HL.
r
reflection onlyt
translation onlyr
reflection, then translationr
rotation, then translation8
Examine this figure. Which two pieces of information, if true, would help to prove that ΔLMP ≅ ΔNMP by HL? Select two options.
A
Point P is the midpoint of MK.B
Line MK is the perpendicular bisector of LN.C
ML ≅ MPD
ML ≅ MNE
PK ≅ PK9
Triangles F G H and F J H share common side F H. Sides F G and G H are congruent. Sides F J and J H are congruent.
T
They are congruent because GH ≅ GF, JF ≅ JH, and FH ≅ FH.T
They are congruent because opposite sides of a parallelogram are congruent.T
They are not congruent because only one pair of corresponding sides is congruent.T
They are not congruent because only two pairs of corresponding sides are congruent.10
The triangles are congruent by the SSS congruence theorem.
r
reflection, then rotationr
reflection, then translationr
rotation, then translationr
rotation, then dilationDid you find these answers helpful?
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