Below is a graph that depicts new born baby weights from data taken from the CDC. low birth weight: less than 5 pounds, 8 ounces Baby Birth Weights in the U.S.* 8.8 2= 7.b average weight: 6 pounds, 9 ounces-7 pounds, 11 ounces "according to a 2017 CDC report. 2= When we convert the weights to a single unit (ounces) we get: . Very low birth weight is less than 54.4 ounces. • Low birth weight between 54.4 ounces and 88 ounces. . Mean birth weight is between 103 and 123 ounces. very low birth weight: less than 3.4 pounds We will fix the mean birth rate to be 114 ounces (or 7 pounds 2 ounces) with standard deviation 11.2 ounces (or 0.7 pounds) and note that the distribution of weights for newborn babies in a hospital is approximately normally distributed. (a) What is the percentile of babies with low birth weight? (b) What is the percentile of babies with mean birth rate (between 103 and 123 ounces) (c) What is the percentile of babies with very low birth weight? (d) Suppose your friend just had her first baby whose birth weight is 97 ounces (6 pounds 1 ounce), calculate the percentile weight for your friend's new-born baby. Hint: To compute these values, you will need to use the following formula: (x-μ) σ 1.8 where o 11.2 ounces and = Use the table below to find out the percentile range of your computed z-score. For example, if your computed z-score were -0.710 then the percentile would be between 22.5% and 25%. 114 ounces and x is the birth weight in ounces. Worked example: If the mean is 114 ounces and the standard deviation is 11.2 ounces, and a baby weighs 118 ounces at birth, then the computed z-score is given by = (118-114) 0.357 (rounded to three decimal places) 11.2 Hence the baby's weight at birth would be between the 62.5 and 65 percentiles.
Below is a graph that depicts new born baby weights from data taken from the CDC. low birth weight: less than 5 pounds, 8 ounces Baby Birth Weights in the U.S.* 8.8 2= 7.b average weight: 6 pounds, 9 ounces-7 pounds, 11 ounces "according to a 2017 CDC report. 2= When we convert the weights to a single unit (ounces) we get: . Very low birth weight is less than 54.4 ounces. • Low birth weight between 54.4 ounces and 88 ounces. . Mean birth weight is between 103 and 123 ounces. very low birth weight: less than 3.4 pounds We will fix the mean birth rate to be 114 ounces (or 7 pounds 2 ounces) with standard deviation 11.2 ounces (or 0.7 pounds) and note that the distribution of weights for newborn babies in a hospital is approximately normally distributed. (a) What is the percentile of babies with low birth weight? (b) What is the percentile of babies with mean birth rate (between 103 and 123 ounces) (c) What is the percentile of babies with very low birth weight? (d) Suppose your friend just had her first baby whose birth weight is 97 ounces (6 pounds 1 ounce), calculate the percentile weight for your friend's new-born baby. Hint: To compute these values, you will need to use the following formula: (x-μ) σ 1.8 where o 11.2 ounces and = Use the table below to find out the percentile range of your computed z-score. For example, if your computed z-score were -0.710 then the percentile would be between 22.5% and 25%. 114 ounces and x is the birth weight in ounces. Worked example: If the mean is 114 ounces and the standard deviation is 11.2 ounces, and a baby weighs 118 ounces at birth, then the computed z-score is given by = (118-114) 0.357 (rounded to three decimal places) 11.2 Hence the baby's weight at birth would be between the 62.5 and 65 percentiles.
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter1: Expressions And Functions
Section1.5: Descriptive Modeling And Accuracy
Problem 15PPS
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