The problem asks us to identify whether arc $JL$ is a major arc, a minor arc, or a semicircle, and to find its measure. We are given that $NL$ and $MK$ are diameters of circle $T$. We are also given that $\angle NTJ = 88^\circ$, $\angle JTK = 44^\circ$, and $\angle KTL = 48^\circ$.

1. Problem Description

The problem asks us to identify whether arc $JL$ is a major arc, a minor arc, or a semicircle, and to find its measure. We are given that $NL$ and $MK$ are diameters of circle $T$. We are also given that $\angle NTJ = 88^\circ$, $\angle JTK = 44^\circ$, and $\angle KTL = 48^\circ$.

2. Solution Steps

First, we need to find the measure of arc $JL$. The measure of arc $JL$ is equal to the measure of the central angle $\angle JTL$.

We can find the measure of $\angle JTL$ by adding the measures of $\angle JTK$ and $\angle KTL$.

$\angle JTL = \angle JTK + \angle KTL$

$\angle JTL = 44^\circ + 48^\circ$

$\angle JTL = 92^\circ$

Since the measure of arc $JL$ is $92^\circ$, and $0^\circ < 92^\circ < 180^\circ$, arc $JL$ is a minor arc.

3. Final Answer

Arc $JL$ is a minor arc.

The measure of arc $JL$ is $92^\circ$.