Therefore, the answer choice that is true when [tex]\triangle JKL[/tex] is reflected over a line to form [tex]\triangle MNO[/tex] is: d. [tex]\overline{JK} \cong \overline{MN}, \overline{KL} \cong \overline{NO}, \angle K \cong \angle N[/tex]
Reflecting a shape or figure over a line is somewhat similar to when you place an object before a mirror.
In the reflection of triangle JKL across a line, triangle MNO is the mirror image of triangle MNO.
- In essence, the corresponding angles and corresponding sides of both triangle JKL and triangle MNO will be congruent to each other.
<K is congruent to <N
<J is congruent to <M
<L is congruent to<O
[tex]\overline{JK} \cong \overline{MN}\\\\\ \overline{KL} \cong \overline{NO}\\\\ \overline{JL} \cong \overline{MO}[/tex]
Therefore, the answer choice that is true when [tex]\triangle JKL[/tex] is reflected over a line to form [tex]\triangle MNO[/tex] is: d. [tex]\overline{JK} \cong \overline{MN}, \overline{KL} \cong \overline{NO}, \angle K \cong \angle N[/tex]
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