Question

draw the reflection of the following quadrilateral over the line m.

Explanation:

Step1: Identify vertices of quadrilateral

Let the vertices of the given quadrilateral be \(A\), \(B\), \(C\), \(D\).

Step2: Find distance to line \(m\)

For each vertex, measure the perpendicular distance to line \(m\).

Step3: Locate reflected vertices

On the opposite - side of line \(m\), mark points at the same perpendicular distance as the original vertices from line \(m\). Let the reflected vertices be \(A'\), \(B'\), \(C'\), \(D'\).

Step4: Connect reflected vertices

Draw line - segments to connect \(A'\), \(B'\), \(C'\), \(D'\) in order to form the reflected quadrilateral.

Since this is a drawing task and cannot be directly output in text, the steps above describe how to draw the reflection of the quadrilateral over the line \(m\).

Answer:

Step1: Identify vertices of quadrilateral

Let the vertices of the given quadrilateral be \(A\), \(B\), \(C\), \(D\).

Step2: Find distance to line \(m\)

For each vertex, measure the perpendicular distance to line \(m\).

Step3: Locate reflected vertices

On the opposite - side of line \(m\), mark points at the same perpendicular distance as the original vertices from line \(m\). Let the reflected vertices be \(A'\), \(B'\), \(C'\), \(D'\).

Step4: Connect reflected vertices

Draw line - segments to connect \(A'\), \(B'\), \(C'\), \(D'\) in order to form the reflected quadrilateral.

Since this is a drawing task and cannot be directly output in text, the steps above describe how to draw the reflection of the quadrilateral over the line \(m\).