A researcher randomly surveyed seniors at a high school and asked how many books they read in the past year. The table shows the results. Males n1=107 x(x-bar)1=8.4 s1=2.3 Females n2=120 x(x-bar)2=5.9 s2=1.5
There is a 95% probability that female seniors at this high school read between 2.37 and 2.87 more books per year than male seniors at this high school. There is a 95% probability that male seniors at this high school read between 1.99 and 3.01 more books per year than female seniors at this high school. There is a 95% probability that female seniors at this high school read between 2.37 and 2.87 more books per year than male seniors at this high school. There is a 95% probability that male seniors at this high school read between 1.99 and 3.01 more books per year than female seniors at this high school.
@dan815
The males have a higher standard deviation (s) than females, and according to the Empirical Rule, 95% of data can be caught within two standard deviations.
can you explain
@Luigi0210
no they are the same
one says male first and the other one says female
and I cant reply to your message because you have it blocked
omg yeah sorry they are the same and the difference would be this There is a 95% probability that male seniors at this high school read between 2.37 and 2.87 more books per year than female seniors at this high school. There is a 95% probability that male seniors at this high school read between 1.99 and 3.01 more books per year than female seniors at this high school. There is a 95% probability that female seniors at this high school read between 2.37 and 2.87 more books per year than male seniors at this high school. There is a 95% probability that female seniors at this high school read between 1.99 and 3.01 more books per year than male seniors at this high school.
om ,y opinion this is the answer There is a 95% probability that female seniors at this high school read between 1.99 and 3.01 more books per year than male seniors at this high school.
@Luigi0210
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