For each of the following, shade the normal curve and find the percentage of that shaded part. (Show and write your solution and answer on a paper- Handwritten). Use the z-score table below. In a medical examination, 300 people undergo a height measurement and was found out that the average height of all is 150 cm. If the sample standard deviation is 19, find the number of people that fall under the given conditions: 1. With height less than 132 cm 2. With height from 140 cm to 180 cm 3. With height taller than 200 cm 4. With height from 160 cm to 195 cm

A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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Use the z-score.
For each of the following, shade the normal curve and find the percentage of that shaded part.
(Show and write your solution and answer on a paper- Handwritten). Use the z-score table below.
In a medical examination, 300 people undergo a height measurement and was found out
that the average height of all is 150 cm. If the sample standard deviation is 19, find the number of
people that fall under the given conditions:
1. With height less than 132 cm
2. With height from 140 cm to 180 cm
3. With height taller than 200 cm
4. With height from 160 cm to 195 cm
Transcribed Image Text:For each of the following, shade the normal curve and find the percentage of that shaded part. (Show and write your solution and answer on a paper- Handwritten). Use the z-score table below. In a medical examination, 300 people undergo a height measurement and was found out that the average height of all is 150 cm. If the sample standard deviation is 19, find the number of people that fall under the given conditions: 1. With height less than 132 cm 2. With height from 140 cm to 180 cm 3. With height taller than 200 cm 4. With height from 160 cm to 195 cm
5. With height from 150 cm to 200 cm
6. With height less than 172
Formula:
z =
S
Transcribed Image Text:5. With height from 150 cm to 200 cm 6. With height less than 172 Formula: z = S
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