3. the Educational Testing Service in Princeton, New ler sey (which administers SAT exam) re- In 1995, centered the scores so that the overall mean would be approximately 1,000 in the combined math and verbal scores for a "large standardized group". In 1996, approximately 1.1 million college-bound high school students took the exam and registered a mean score of 1,013, with a standard deviation of 222. About 40 percent of these students' scores were between 900 and 1,100. Based on this estimate, what is the probability that of 10 randomly selected students, less than four will be between 900 and 1,100? What is the probability that more than four students will be in this range? What is the probability that exactly four students will be in this range? What is the probability that between three and five students will range between 900 and 1,100?

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3.
the Educational Testing Service in Princeton, New ler
sey (which administers SAT exam) re-
In 1995,
centered the scores so that the overall mean would be approximately 1,000 in the combined math
and verbal scores for a "large standardized group". In 1996, approximately 1.1 million college-bound
high school students took the exam and registered a mean score of 1,013, with a standard deviation
of 222. About 40 percent of these students' scores were between 900 and 1,100. Based on this
estimate, what is the probability that of 10 randomly selected students, less than four will be
between 900 and 1,100? What is the probability that more than four students will be in this range?
What is the probability that exactly four students will be in this range? What is the probability that
between three and five students will range between 900 and 1,100?
Transcribed Image Text:3. the Educational Testing Service in Princeton, New ler sey (which administers SAT exam) re- In 1995, centered the scores so that the overall mean would be approximately 1,000 in the combined math and verbal scores for a "large standardized group". In 1996, approximately 1.1 million college-bound high school students took the exam and registered a mean score of 1,013, with a standard deviation of 222. About 40 percent of these students' scores were between 900 and 1,100. Based on this estimate, what is the probability that of 10 randomly selected students, less than four will be between 900 and 1,100? What is the probability that more than four students will be in this range? What is the probability that exactly four students will be in this range? What is the probability that between three and five students will range between 900 and 1,100?
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