12:45E Excel Computing Normal & Binomia... •..ers as an excel file with properly labeled answers. At thef the chapter 5 workbook you will find Practice problemse answer in excel only under practice problems 5.4ions: 1, 2, 3, 4, 5. If help is needed, tutorials are found inForkbook with relevant problems.These pictures will give you an idea where it is in thebook. You are responsible to use the workbook.OBK_Excel2007.pdf (SECURED) - Adobe Acrobat Pro DCndow Help9781284108217_W. x76 / 231149%-VISTRIBUTIONExcel to compute the 90th and 95th percentiles of BMI formen and women. The results are shown in Figure 5-12. InExcel can also be used to compute percentiles for the standardnormal distribution and any normal distribution. The two rel-men, 90% of BMIS are below 36.7, and 95% of BMIS are below38.9. In women, 90% of BMIS are below 37.0, and 95% of BMISevant functions are NORMSINV and NORMINV, respectively.The inputs for the functions are shown below. Recall fromChapter 5 in the textbook that a percentile is a score that holdsa specified percentage or proportion of scores below it. For ex-ample, the 80th percentile is the score that holds 80% of theare below 39,5.5.4PRACTICE PROBLEMS1. Total cholesterol in children aged 10-15 years is as-sumed to follow a normal distribution with a meanscores below it.The function to compute percentiles for the standard nor-of 191 and a standard deviation of 22.4.a. What proportion of children 10–15 years of agehave total cholesterol between 180 and 190?mal distribution is used as follows:b. What proportion of children 10-15 years of agewould be classified as hyperlipidemic (Assumethat hyperlipidemia is defined as a total choles-terol level over 200)?c. What is the 90th percentile of cholesterol levels?2. Among coffee drinkers, men drink a mean of 3.2 cupsper day, with a standard deviation of 0.8 cups. Assume=NORMSINV(probability)The input for the function is the desired percentile, entered asa probability or proportion. For example, to compute the 80thor the 95th percentile, we specify 0.80 or 0.95, respectively.The function to compute percentiles for any normal dis-tribution is used as follows:Copyright © 2018 by Jones & Bartlett Learning, LLC, an Ascend Learning Company208 PMV- A 4 ENG9/27/2019DBK Excel2007.pdf (SECURED) - Adobe Acrobat Pro DCndow Help9781284108217 W. x77 / 231149%O Sh72Working with Probability Functionsc. If the top 5% of coffee drinkers are consideredheavy coffee drinkers, what is the minimum num-ber of cups per day consumed by a heavy coffeedrinker? Hint: Find the 95th percentile.3. A study is conducted to assess theconsumption, smoking, alcohol consumption, andphysical activity on cardiovascular disease. Supposethat 40% of participants consume caffeine andsmoke. If 8 participants are evaluated, what is theprobability that:a. Exactly half of them consume caffeine and smoke?b. At most 6 consume caffeine and smoke?4. A recent study of cardiovascular risk factors reportedthat 30% of adults met criteria for hypertension. If 15FIGURE 5-12 Percentiles of BMI for Men andWomenChapters.als (Coof caffeinePage IConnections1HomeInsertRevieK ClearReapolyAdvancedPropertiesGet External RefreshData3I SortColumnsAllConnectionsSort & FiterD9SNORMINV(C9,A9,89)MENPercentile0.90.95MeanStd DevBMI292936 6893093938.86912176WOMENMean28Percentile0.90.95Std DevBMI36 9708609639 51397539adults are assessed, what is the probability that:28a. Exactly 5 meet the criteria for hypertension?b. None meet the criteria for hypertension?c. Less than or equal to 7 meet the criteria for hy-10pertension?209 PM^V 4 ENG 9/27/2019OBK Excel2007.pdf (SECURED) - Adobe Acrobat Pro DCndow Help9781284108217_w. x77 / 231149%5. Diastolic blood pressures are assumed to follow a nor-mal distribution with a mean of 85 and a standarddeviation of 12.a What pronortion of people have djastolic bloodthe number of coffee drinks per day follows a nor-pressure less than 90?

Note: Hey there! Thank you for the question. As you have posted multiple questions, we have helped…

1. Total cholesterol in children aged 10–15 years is as- sumed to follow a normal distribution with a mean of 191 and a standard deviation of 22.4. a. What proportion of children 10–15 years of age have total cholesterol between 180 and 190? b. What proportion of children 10–15 years of age would be classified as hyperlipidemic (Assume that hyperlipidemia is defined as a total choles- terol level over 200)? c. What is the 90th percentile of cholesterol levels?

1. Total cholesterol in children aged 10–15 years is as- sumed to follow a normal distribution with a mean of 191 and a standard deviation of 22.4. a. What proportion of children 10–15 years of age have total cholesterol between 180 and 190? b. What proportion of children 10–15 years of age would be classified as hyperlipidemic (Assume that hyperlipidemia is defined as a total choles- terol level over 200)? c. What is the 90th percentile of cholesterol levels?

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Concept explainers

Continuous Probability Distributions

Probability distributions are of two types, which are continuous probability distributions and discrete probability distributions. A continuous probability distribution contains an infinite number of values. For example, if time is infinite: you could count from 0 to a trillion seconds, billion seconds, so on indefinitely. A discrete probability distribution consists of only a countable set of possible values.

Normal Distribution

Suppose we had to design a bathroom weighing scale, how would we decide what should be the range of the weighing machine? Would we take the highest recorded human weight in history and use that as the upper limit for our weighing scale? This may not be a great idea as the sensitivity of the scale would get reduced if the range is too large. At the same time, if we keep the upper limit too low, it may not be usable for a large percentage of the population!

Question

12:45
E Excel Computing Normal & Binomia... •..
ers as an excel file with properly labeled answers. At the
f the chapter 5 workbook you will find Practice problems
e answer in excel only under practice problems 5.4
ions: 1, 2, 3, 4, 5. If help is needed, tutorials are found in
Forkbook with relevant problems.
These pictures will give you an idea where it is in the
book. You are resp
onsible to use the workbook.
OBK_Excel2007.pdf (SECURED) - Adobe Acrobat Pro DC
ndow Help
9781284108217_W. x
76 / 231
149%-
VISTRIBUTION
Excel to compute the 90th and 95th percentiles of BMI for
men and women. The results are shown in Figure 5-12. In
Excel can also be used to compute percentiles for the standard
normal distribution and any normal distribution. The two rel-
men, 90% of BMIS are below 36.7, and 95% of BMIS are below
38.9. In women, 90% of BMIS are below 37.0, and 95% of BMIS
evant functions are NORMSINV and NORMINV, respectively.
The inputs for the functions are shown below. Recall from
Chapter 5 in the textbook that a percentile is a score that holds
a specified percentage or proportion of scores below it. For ex-
ample, the 80th percentile is the score that holds 80% of the
are below 39,5.
5.4
PRACTICE PROBLEMS
1. Total cholesterol in children aged 10-15 years is as-
sumed to follow a normal distribution with a mean
scores below it.
The function to compute percentiles for the standard nor-
of 191 and a standard deviation of 22.4.
a. What proportion of children 10–15 years of age
have total cholesterol between 180 and 190?
mal distribution is used as follows:
b. What proportion of children 10-15 years of age
would be classified as hyperlipidemic (Assume
that hyperlipidemia is defined as a total choles-
terol level over 200)?
c. What is the 90th percentile of cholesterol levels?
2. Among coffee drinkers, men drink a mean of 3.2 cups
per day, with a standard deviation of 0.8 cups. Assume
=NORMSINV(probability)
The input for the function is the desired percentile, entered as
a probability or proportion. For example, to compute the 80th
or the 95th percentile, we specify 0.80 or 0.95, respectively.
The function to compute percentiles for any normal dis-
tribution is used as follows:
Copyright © 2018 by Jones & Bartlett Learning, LLC, an Ascend Learning Company
208 PM
V- A 4 ENG
9/27/2019
DBK Excel2007.pdf (SECURED) - Adobe Acrobat Pro DC
ndow Help
9781284108217 W. x
77 / 231
149%
O Sh
72
Working with Probability Functions
c. If the top 5% of coffee drinkers are considered
heavy coffee drinkers, what is the minimum num-
ber of cups per day consumed by a heavy coffee
drinker? Hint: Find the 95th percentile.
3. A study is conducted to assess the
consumption, smoking, alcohol consumption, and
physical activity on cardiovascular disease. Suppose
that 40% of participants consume caffeine and
smoke. If 8 participants are evaluated, what is the
probability that:
a. Exactly half of them consume caffeine and smoke?
b. At most 6 consume caffeine and smoke?
4. A recent study of cardiovascular risk factors reported
that 30% of adults met criteria for hypertension. If 15
FIGURE 5-12 Percentiles of BMI for Men and
Women
Chapters.als (Co
of caffeine
Page I
Connections1
Home
Insert
Revie
K Clear
Reapoly
Advanced
Properties
Get External Refresh
Data
3I Sort
Columns
All
Connections
Sort & Fiter
D9
SNORMINV(C9,A9,89)
MEN
Percentile
0.9
0.95
Mean
Std Dev
BMI
29
29
36 68930939
38.86912176
WOMEN
Mean
28
Percentile
0.9
0.95
Std Dev
BMI
36 97086096
39 51397539
adults are assessed, what is the probability that:
28
a. Exactly 5 meet the criteria for hypertension?
b. None meet the criteria for hypertension?
c. Less than or equal to 7 meet the criteria for hy-
10
pertension?
209 PM
^V 4 ENG 9/27/2019
OBK Excel2007.pdf (SECURED) - Adobe Acrobat Pro DC
ndow Help
9781284108217_w. x
77 / 231
149%
5. Diastolic blood pressures are assumed to follow a nor-
mal distribution with a mean of 85 and a standard
deviation of 12.
a What pronortion of people have djastolic blood
the number of coffee drinks per day follows a nor-
pressure less than 90?

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