The weights of the U.S. female athletes at the 2016 Olympics are normally distributed with a mean of 147 pounds and a standard deviation of 31.6 pounds. What is the probability that a U.S. female athlete from the 2016 Olympics weighed less than 100 pounds? Z-score = -1.49 (to the nearest hundredth) Work: 100-147/31.6 = -47/31.6= -1 Identify the image below that best represents the standard normal curve you drew for this problem. A A Area from the Table: || Final Answer: Work: P(n<100)= P9z<-1.49) = 0.0

A First Course in Probability (10th Edition)
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The weights of the U.S. female athletes at the 2016 Olympics are normally distributed with a mean of 147 pounds and a standard deviation of
31.6 pounds. What is the probability that a U.S. female athlete from the 2016 Olympics weighed less than 100 pounds?
Z-score = -1.49
(to the nearest hundredth)
Work: 100-147/31.6 = -47/31.6= -1
Identify the image below that best represents the standard normal curve you drew for this problem. A
A
Area from the Table:
Final Answer:
Work: P(n<100)= P9z<-1.49) = 0.(
Transcribed Image Text:The weights of the U.S. female athletes at the 2016 Olympics are normally distributed with a mean of 147 pounds and a standard deviation of 31.6 pounds. What is the probability that a U.S. female athlete from the 2016 Olympics weighed less than 100 pounds? Z-score = -1.49 (to the nearest hundredth) Work: 100-147/31.6 = -47/31.6= -1 Identify the image below that best represents the standard normal curve you drew for this problem. A A Area from the Table: Final Answer: Work: P(n<100)= P9z<-1.49) = 0.(
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