Question

in $delta jkl$, $kl = 3$, $lj = 14$, and $jk = 13$. which list has the angles of $delta jkl$ in order from largest to smallest? answer attempt 1 out of 2 $mangle j$, $mangle k$, $mangle l$ $mangle l$, $mangle k$, $mangle j$ $mangle j$, $mangle l$, $mangle k$ $mangle l$, $mangle j$, $mangle k$ $mangle k$, $mangle l$, $mangle j$ $mangle k$, $mangle j$, $mangle l$

Explanation:

Step1: Recall angle - side relationship in a triangle

In a triangle, the largest angle is opposite the longest side and the smallest angle is opposite the shortest side.

Step2: Identify side lengths

Given \(KL = 3\), \(LJ=14\), and \(JK = 13\). The order of side - lengths from largest to smallest is \(LJ>JK>KL\).

Step3: Determine the corresponding angles

The angle opposite \(LJ\) is \(\angle K\), the angle opposite \(JK\) is \(\angle L\), and the angle opposite \(KL\) is \(\angle J\). So the order of angles from largest to smallest is \(\angle K,\angle L,\angle J\) or \(m\angle K,m\angle L,m\angle J\).

Answer:

\(m\angle K, m\angle L, m\angle J\)