which rays are part of line be?\n○ $overrightarrow{ac}$ and $overrightarrow{ae}$\n○ $overrightarrow{ab}$ and…

which rays are part of line be?\n○ $overrightarrow{ac}$ and $overrightarrow{ae}$\n○ $overrightarrow{ab}$ and $overrightarrow{ae}$\n○ $overrightarrow{ac}$ and $overrightarrow{ab}$\n○ $overrightarrow{ab}$ and $overrightarrow{af}$

which rays are part of line be?\n○ $overrightarrow{ac}$ and $overrightarrow{ae}$\n○ $overrightarrow{ab}$ and $overrightarrow{ae}$\n○ $overrightarrow{ac}$ and $overrightarrow{ab}$\n○ $overrightarrow{ab}$ and $overrightarrow{af}$

Answer

Answer:

B. $\overrightarrow{AB}$ and $\overrightarrow{AE}$

Explanation:

Step1: Recall ray - line relationship

A line can be thought of as composed of two opposite - directed rays with a common endpoint. Line $BE$ has endpoint $A$ (assuming the intersection point is $A$). Rays that are part of line $BE$ should be on the same straight - line path as $BE$.

Step2: Analyze each option

  • Option A: $\overrightarrow{AC}$ is not on the line $BE$, so this option is incorrect.
  • Option B: $\overrightarrow{AB}$ and $\overrightarrow{AE}$ are on the same straight - line path as line $BE$ and share the common point $A$, so this option is correct.
  • Option C: $\overrightarrow{AC}$ is not on the line $BE$, so this option is incorrect.
  • Option D: $\overrightarrow{AF}$ is not on the line $BE$, so this option is incorrect.