Question

Is \( J K L \) congruent to \( M N P \) ? If so, what composition of transformations maps \( J K L \) onto \( \triangle \) \( M N P \) ? \( \triangle J K L \) \( \square \) is congruent to \( \square \) \( M N P \); \( \square \) Select Choice Select Choice ), represented by Select Choice followed by a \( \square \) 180 rotation about the origin translation along \( \square \) which is represented by \( \square \)

          Is \( J K L \) congruent to
\( M N P \) ? If so, what composition of transformations maps
\( J K L \) onto \( \triangle \)
\( M N P \) ?
\( \triangle J K L \) \( \square \) is congruent to \( \square \) \( M N P \);
\( \square \) Select Choice Select Choice ), represented by Select Choice followed by a \( \square \) 180 rotation about the origin
translation along
\( \square \) which is represented by \( \square \)

Is J K L congruent to
M N P ? If so, what composition of transformations maps
J K L onto
M N P ?
J K L □ is congruent to □ M N P;
□ Select Choice Select Choice ), represented by Select Choice followed by a □ 180 rotation about the origin
translation along
□ which is represented by □

Added by Jonathan F.

Geometry

Harold R. Jacobs 2nd Edition

Chapter 8

Instant Answer

Solved by Expert Sanchit Jain

Step 1

Check if the corresponding sides and angles are equal. If they are, the triangles are congruent. Show more…

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Is \( J K L \) congruent to \( M N P \) ? If so, what composition of transformations maps \( J K L \) onto \( \triangle \) \( M N P \) ? \( \triangle J K L \) \( \square \) is congruent to \( \square \) \( M N P \); \( \square \) Select Choice Select Choice ), represented by Select Choice followed by a \( \square \) 180 rotation about the origin translation along \( \square \) which is represented by \( \square \)