Which of the following statements is true about the following graph?
A.
The Chargers points per game decreased between seasons five times between 1996 and 2015
B.
The Chargers scored their lowest number of points per game in 1999-2000 season
C.
The Chargers scored their greatest number of points per game in the 2002-03 season
D.
None of the above
The correct answer and Explanation is :
To determine which statement is true about the Chargers’ points per game from 1996 to 2015 based on the graph you mentioned, let’s analyze each statement:
A. The Chargers’ points per game decreased between seasons five times between 1996 and 2015.
To verify this statement, we would need to look at the specific data points in the graph. If the number of times the points per game declined is indeed five, then this statement is true; otherwise, it is false.
B. The Chargers scored their lowest number of points per game in the 1999-2000 season.
This statement requires examining the data for that specific season. If the graph shows that 1999-2000 had the lowest recorded points per game during the entire range, then this statement holds true. If there are any other seasons with lower scores, this would be false.
C. The Chargers scored their greatest number of points per game in the 2002-03 season.
Again, this statement can only be confirmed by analyzing the graph. If 2002-03 shows the highest peak in points per game, then this statement is accurate. If there are any other seasons with higher points, it would be incorrect.
D. None of the above provide the correct answer.
This statement applies if all the previous statements A, B, and C are found to be false.
Conclusion
To accurately determine which statement is true, one must carefully assess the graph’s data. If, for example, statements A, B, and C are all incorrect based on the graph’s trends, then D would be the correct choice. Conversely, if one of the statements holds true according to the data, then that would be the correct answer. Without visual access to the graph, a definitive conclusion cannot be reached.