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in $delta fgh$, $gh = 16$, $hf = 18$, and $fg = 20$. which list has the…

Question

in $delta fgh$, $gh = 16$, $hf = 18$, and $fg = 20$. which list has the angles of $delta fgh$ in order from smallest to largest? answer: $mangle f$, $mangle g$, $mangle h$; $mangle h$, $mangle g$, $mangle f$; $mangle f$, $mangle h$, $mangle g$; $mangle h$, $mangle f$, $mangle g$; $mangle g$, $mangle f$, $mangle h$; $mangle g$, $mangle h$, $mangle f$

Explanation:

Step1: Recall angle - side relationship

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

Step2: Identify side lengths

Given $GH = 16$, $HF=18$, and $FG = 20$. So, $GH

Step3: Determine corresponding angles

The angle opposite $GH$ is $\angle F$, the angle opposite $HF$ is $\angle G$, and the angle opposite $FG$ is $\angle H$.

Answer:

A. $m\angle F,m\angle G,m\angle H$