Question

false m\\(\overline{qq}\\)≠m\\(\overline{tr}) false m\\(\overline{pp}\\)≠m\\(\overline{tr}) true \\(\overleftrightarrow{tr}\\) || \\(\overleftrightarrow{qq}\\) complete the statement about the example. line segment pq was translated in the direction. the diagram below shows the function line segment sv. use the diagram to ar

Explanation:

Step1: Recall translation property

In a translation, a line - segment is moved in a particular direction. The direction of translation is given by a vector. When a line - segment $PQ$ is translated, the direction of translation is the vector that connects a point on the original line - segment to its corresponding point on the translated line - segment.

Step2: Identify the direction vector

Since the line - segment $PQ$ is translated, and the parallel lines and equal - length relationships are considered, the direction of translation is the vector $\overrightarrow{TR}$. When a figure is translated, all points of the figure move in the same direction and by the same distance. The vector $\overrightarrow{TR}$ represents the direction in which the line - segment $PQ$ is moved.

Answer:

$\overrightarrow{TR}$