It has been determined that 45% of all college students attend schools within 150 miles of their homes. So X= #of students who live within 150 miles of home Y=# of students who do not live within 150 miles of home Ina sample of 100 college students, find the probability that more than 38% of them live within 150 miles of their home Which of the following is a true statement? O the z-score is negative and the probability is greater than .5 the z-score is positive and the probability is less than .5 O the z-score is negative and the probability is less than .5 O the probability can't be determined O the z-score is positive and the probability is greater than .5

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
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It has been determined that 45% of all college students attend schools within 150 miles of their homes.
So X=#of students who live within 150 miles of home
Y = #of students who do not live within 150 miles of home
In a sample of 100 college students, find the probability that more than 38% of them live within 150 miles of their home.
Which of the following is a true statement?
the z-score is negative and the probability is greater than .5
the z-score is positive and the probability is less than .5
the z-score is negative and the probability is less than .5
the probability can't be determined
the z-score is positive and the probability is greater than .5
Transcribed Image Text:It has been determined that 45% of all college students attend schools within 150 miles of their homes. So X=#of students who live within 150 miles of home Y = #of students who do not live within 150 miles of home In a sample of 100 college students, find the probability that more than 38% of them live within 150 miles of their home. Which of the following is a true statement? the z-score is negative and the probability is greater than .5 the z-score is positive and the probability is less than .5 the z-score is negative and the probability is less than .5 the probability can't be determined the z-score is positive and the probability is greater than .5
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