Question
Data from the year 2017-18 National Health and Nutrition Examination Survey (NHANES) survey includes laboratory measurements on a random sample of more than nine-thousand 18-65
Data from the year 2017-18 National Health and Nutrition Examination Survey (NHANES) survey includes laboratory measurements on a random sample of more than nine-thousand 18-65 year old persons in the United States. The National Health and Nutrition Examination Survey (NHANES) includes laboratory results on a random sample of 9.254 U.S. adults. Below, please find boxplots and summary statistics of blood lead levels presented separately by reported biological sex (when given only options, male or female) at the time of the measurement. Male n= 4,557 = 1.25 / = 1.60 / Percentiles: 5th : 0.30 25th: 0.5 50th: 0.9 75th: 1.5 95th: 3.2 Female n= 4,657 = 0.9 / = 0.9 / Percentiles: 5th : 0.2 25th: 04 50th: 0.7 75th: 1.1 95th: 2.3
Suppose, based on these results, researchers decide to make the cutoff for high blood lead levels at 3.20 micrograms/dL. A binary variable is created such that a value of 1 indicates that an individual's blood lead level is greater than 3.20 micrograms/dL, and a value of 0 indicates that an individual's blood lead level is less than or equal to 3.20micrograms/dL. What percentage of the sample of males would have a value of 1 for this binary indicator? (you may assume there are no repeated values in these data)
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