Suppose a statistics instructor believes that there is no significant difference between the mean class scores of statistics day students on Exam 2 and statistics night students on Exam 2. She takes random samples from each of the populations. The mean and standard deviation for 35 statistics day students were 75.86 and 16.91. The mean and standard deviation for 37 statistics night students were 75.41 and 19.73. The “day” subscript refers to the statistics day students. The “night” subscript refers to the statistics night students. A concluding statement is: a. There is sufficient evidence to conclude that statistics night students' mean on Exam 2 is better than the statistics day students' mean on Exam 2.
Suppose a statistics instructor believes that there is no significant difference between the mean class
scores of statistics day students on Exam 2 and statistics night students on Exam 2. She takes random samples
from each of the populations. The mean and standard deviation for 35 statistics day students were 75.86 and
16.91. The mean and standard deviation for 37 statistics night students were 75.41 and 19.73. The “day”
subscript refers to the statistics day students. The “night” subscript refers to the statistics night students. A
concluding statement is:
a. There is sufficient evidence to conclude that statistics night students' mean on Exam 2 is better than
the statistics day students' mean on Exam 2.
b. There is insufficient evidence to conclude that the statistics day students' mean on Exam 2 is better
than the statistics night students' mean on Exam 2.
c. There is insufficient evidence to conclude that there is a significant difference between the means of
the statistics day students and night students on Exam 2.
d. There is sufficient evidence to conclude that there is a significant difference between the means of the
statistics day students and night students on Exam 2.
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