Question

which angle measure appears to be the smallest in δjkl? what can you conclude about the side opposite that angle? it appears that ▼ is the smallest angle in δjkl. this indicates that ▼ is the ▼ side in δjkl.

Explanation:

Step1: Analyze the triangle's angles visually

In $\triangle JKL$, by observing the triangle, $\angle L$ appears to be the smallest angle (since it has the narrowest opening among $\angle J$, $\angle K$, and $\angle L$).

Step2: Recall the relationship between angles and opposite sides

In a triangle, the side opposite the smallest angle is the shortest side. The side opposite $\angle L$ is $JK$. So, if $\angle L$ is the smallest angle, then $JK$ is the shortest side.

Answer:

It appears that $\boldsymbol{\angle L}$ is the smallest angle in $\triangle JKL$. This indicates that $\boldsymbol{JK}$ is the $\boldsymbol{shortest}$ side in $\triangle JKL$.