Question

true $overline{pq}$ is perpendicular to $overleftrightarrow{bc}$. false $moverline{qq}
eq moverline{tr}$ false $moverline{pp}
eq moverline{tr}$ true $overleftrightarrow{tr}paralleloverleftrightarrow{qq}$ complete the statement about the example. line segment $pq$ was translated in the direction $overrightarrow{pq}$ distance of. the diagram below shows the function $t_{gk}(overline{sv})$. line $gw$ is parallel to line segment $sv$. use the diagram to answer the remaining questions.

Explanation:

Step1: Recall translation property

In a translation, a line - segment is moved in the direction of the translation vector. The distance of translation of a line - segment \(PQ\) to \(P'Q'\) is equal to the length of the translation vector. When a line - segment \(PQ\) is translated, it is moved in the direction of the vector that connects a point on the original line - segment to its corresponding point on the translated line - segment.

Step2: Identify the correct vector

The line - segment \(PQ\) is translated in the direction of the vector \(\overrightarrow{PP'}\) (or \(\overrightarrow{QQ'}\)) and the distance of translation is the length of \(\overrightarrow{PP'}\) (or \(\overrightarrow{QQ'}\)).

Answer:

The line segment \(PQ\) was translated in the direction of \(\overrightarrow{PP'}\) (or \(\overrightarrow{QQ'}\)) and the distance of translation is the length of \(\overrightarrow{PP'}\) (or \(\overrightarrow{QQ'}\)).