question
in $ \triangle wxy,xy = 17,y w = 7, $ and $ wx = 14 $. which list has the angles of $ \triangle wxy $ in order from
largest to smallest?
answer
$ m \angle w,m \angle x,m \angle y $
$ m \angle x,m \angle w,m \angle y $
$ m \angle w,m \angle y,m \angle x $
$ m \angle y,m \angle w,m \angle x $
$ m \angle y,m \angle x,m \angle w $
$ m \angle x,m \angle y,m \angle w $

Question

Accepted Answer

# Explanation:
## Step1: Recall the triangle side - angle relationship
In a triangle, the larger the side length, the larger the angle opposite it.
## Step2: Compare the side lengths
Given $XY = 17$, $YW=7$, and $WX = 14$. So, $YW<WX<XY$.
## Step3: Determine the angles opposite the sides
Let $\angle W$ be opposite $XY$, $\angle Y$ be opposite $WX$, and $\angle X$ be opposite $YW$.
Since $YW<WX<XY$, then $\angle X<\angle Y<\angle W$ (by the side - angle relationship in a triangle).

# Answer:
$m\angle X,m\angle Y,m\angle W$

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QUESTION IMAGE

Question

Explanation:

Step1: Recall the triangle side - angle relationship

Step2: Compare the side lengths

Step3: Determine the angles opposite the sides

Answer: