Use the images to answer the question.

A histogram is titled 'Exam Scores per Student in Mr. Hanley's Class.' The x-axis ranges from 40 to 100 by 10-unit increments and the y-axis ranges from 0 to 8 by 2-unit increments. The x-axis is labeled 'Exam Scores' and the y-axis is unlabeled.

A histogram is titled 'Exam Scores per Student in Ms. Blach's Class.' The x-axis ranges from 40 to 100 by 10-unit increments and the y-axis ranges from 0 to 5 by increments of 1. The x-axis is labeled 'Exam Scores' and the y-axis is unlabeled.

Mr. Hanley and Ms. Balch gave the same Algebra final exam to their classes. The histograms show the distribution of the scores for each class. Which best compares the overall scores of the two classes?

(1 point)
Responses

Ms. Balch’s class scored higher overall, as shown by the fact that five students scored in the middle 60 score range.
Ms. Balch’s class scored higher overall, as shown by the fact that five students scored in the middle 60 score range.

Mr. Hanley’s class scored higher overall, as shown by the symmetric shape of the graph.
Mr. Hanley’s class scored higher overall, as shown by the symmetric shape of the graph.

Ms. Balch’s class scored higher overall, as shown by the almost symmetrical shape of the graph.
Ms. Balch’s class scored higher overall, as shown by the almost symmetrical shape of the graph.

Mr. Hanley’s class scored higher overall, as shown by the left-skewed shape of the graph.

Ms. Balch’s class scored higher overall, as shown by the almost symmetrical shape of the graph. The distribution of scores in Ms. Balch's class appears to be more evenly spread out compared to Mr. Hanley's class, indicating that students in Ms. Balch's class performed better overall on the exam.