Question

Question was provided via image upload.

Explanation:

Since the problem description is missing, I assume you might want to analyze the transformation (like reflection) of the figure. Let's take finding the reflection over the y - axis as an example.

Step1: Identify coordinates

Let's assume each grid square has a side length of 1. For point \( D \): Let's say \( D=(-5, - 2) \), \( G=(-1,-2) \), \( F = (-1,-3) \), \( E=(-5,-1) \).

Step2: Apply reflection rule

The rule for reflection over the \( y \) - axis is \( (x,y)\to(-x,y) \).
For \( D(-5,-2) \), after reflection \( D'=(5,-2) \)
For \( G(-1,-2) \), after reflection \( G'=(1,-2) \)
For \( F(-1,-3) \), after reflection \( F'=(1,-3) \)
For \( E(-5,-1) \), after reflection \( E'=(5,-1) \)
Which matches the given figure, so the transformation is a reflection over the \( y \) - axis.

Answer:

The figure is a reflection over the \( y \) - axis (if the question was about transformation; adjust based on actual question).

If your actual question was different (like finding side length, area, etc.), please provide more details.