To accurately assess the true statements about Function A and Function B, we need to understand that both functions are linear. Linear functions can be expressed in the form \( y = mx + b \), where \( m \) is the slope and \( b \) is the y-intercept.
Without specific information regarding the two functions, we cannot definitively determine which statements are true. However, we can derive general relationships based on the slopes and y-intercepts.
Assuming:
- If Function A has a greater slope than Function B, then Statement A is true and Statement B is false.
- If Function A has a lesser slope than Function B, then Statement B is true and Statement A is false.
- The relationship between the y-intercepts can be analyzed in a similar manner.
Based on these considerations, here are three potentially true statements depending on the characteristics of the functions:
- If the slope comparison holds (e.g., Function A is steeper), then A and E could be true.
- If the y-intercept comparison holds (e.g., Function A starts higher on the y-axis), then C could be true.
- If both functions have the same y-intercept, then F could also be true.
If you provide specific information about the slopes and y-intercepts for Functions A and B, I would be able to determine the exact true statements relevant to your question.