Triangles H J K And L M N Are Shown. The Triangles Have Identical Side Lengths And Angle Measures. Triangle H J K Is Slightly Lower And To The Left Of Triangle L M N. Triangle H J K Is Reflected To Form Triangle L M N. How Can A Translation And A Reflection Be Used To Map Δhjk To Δlmn? Translate K To N And Reflect Across The Line Containing Hj. Translate K To N And Reflect Across The Line Containing Jk. Translate H To L And Reflect Across The Line Containing Jk. Translate K To L And Reflect Across The Line Containing Hj.

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Triangles H J K And L M N Are Shown. The Triangles Have Identical Side Lengths And Angle Measures. Triangle H J K Is Slightly Lower And To The Left Of Triangle L M N. Triangle H J K Is Reflected To Form Triangle L M N. How Can A Translation And A Reflection Be Used To Map Δhjk To Δlmn? Translate K To N And Reflect Across The Line Containing Hj. Translate K To N And Reflect Across The Line Containing Jk. Translate H To L And Reflect Across The Line Containing Jk. Translate K To L And Reflect Across The Line Containing Hj.. How can a translation and a reflection be used to map î”hjk to î”lmn? The triangles have identical side lengths and angle measures.

Which Of These Triangle Pairs Can Be Mapped To Each Other Using A
Which Of These Triangle Pairs Can Be Mapped To Each Other Using A from canzixz.blogspot.com

Triangles h j k and l m n are congruent. To map δhjk to δlmn, we (b) translate k to n and reflect across the line containing jk. Translate vertex w to vertex m, then reflect across the line containing _____.

Translate K To N And Reflect Across The Line.


Triangles h j k and l m n are shown. Triangle h j k is rotated about point h to form triangle l n m. Triangle l m n is higher than triangle h j k.

Translate K To N And Reflect Across The Line Containing Hj.


Triangle h j k is. Triangle l m n is higher than triangle h j k. To map δhjk to δlmn, we (b) translate k to n and reflect across the line containing jk.

Triangle H J K Is Slightly Lower And To The Left Of Triangle L M N.


Transformation involves changing the position of a shape. Two rigid transformations are used to map δhjk to δlmn. Triangle h j k is.

Translate K To N And Reflect Across The Line Containing Jk.


Triangles h j k and l m n are congruent. How can a translation and a reflection be used to map î”hjk to î”lmn? How can a translation and a rotation be.

Triangle H J K Is Slightly Lower And To The Left Of Triangle L M N.


Translate k to n and reflect across the line containing hj. The triangles have identical side lengths and angle measures. Which of these triangle pairs can be mapped to each other using both a translation and a rotation about c?

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