150 mg/DL and a standard deviation of 42 mg/DL. Health experts define a level of 200 mg/DL c more as being high (and unhealthy, presumably). What percentage of this population would be considered to have an unhealthy triglyceride level? On your own piece of paper, draw a diagram, calculate a z-score, show your calculator comman and write your answer as a decimal to four place values. For example, probability = 0.0334 Take a picture of your work and upload where indicated.
150 mg/DL and a standard deviation of 42 mg/DL. Health experts define a level of 200 mg/DL c more as being high (and unhealthy, presumably). What percentage of this population would be considered to have an unhealthy triglyceride level? On your own piece of paper, draw a diagram, calculate a z-score, show your calculator comman and write your answer as a decimal to four place values. For example, probability = 0.0334 Take a picture of your work and upload where indicated.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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
Transcribed Image Text:In a certain population, triglyceride levels are approximately normally distributed with a mean of
150 mg/DL and a standard deviation of 42 mg/DL. Health experts define a level of 200 mg/DL or
more as being high (and unhealthy, presumably). What percentage of this population would be
considered to have an unhealthy triglyceride level?
On your own piece of paper, draw a diagram, calculate a z-score, show your calculator commands
and write your answer as a decimal to four place values. For example, probability = 0.0334
Take a picture of your work and upload where indicated.
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