Use the 95% rule and the fact that the summary statistics come from a distribution that is symmetric and bell-shaped to find an interval that is expected to contain about 95% of the data values. A bell-shaped distribution with mean 13 and standard deviation 2.
Using the 68 - 95 - 99.7 rule, we can say that 95% of the data
values will lie in the interval
.
Hence, the interval is = (13 - (2 * 2), 13 + (2 * 2)) = (9,
17).
Use the 95% rule and the fact that the summary statistics come from a distribution that...
Use the 95% rule and the fact that the summary statistics come from a distribution that is symmetric and bell-shaped to find an interval that is expected to contain about 95% of the data values. A bell-shaped distribution with mean 170 and standard deviation 25 . What is the interval?
Upgrade to macoS Mojave gnments Pre-material Assignment Pre-material Assignment 《Prev Next > Question 20 Use the 95% ruleand the fact that the summary statistics come from a distribution that is symmetric and bell shaped to find an interval that is expected t0 contain about95% of the data values. A bell-shaped distribution with mean 160 and standard devlatlion 21 The interval is eTextbook and Media Attempts: unlimited Check Arower Send to Gradebook Prev Next
Chapter 2, Section 3, Exercise 107 Percent Obese by State Computer output giving descriptive statistics for the percent of the population that is obese for each of the 50 US states, from the USStates dataset, is given in the table shown below. Since all 50 US states are included, this is a population, not a sample Descriptive Statistics: Obese Variable N N MeanSE Mean StDev Minimum Median3 Maximum Obese 50 028.766 0.4763.369 21.300 26.375 29.400 31.150 35.100 Percent of the...
The empirical rule states that, for data having a bell-shaped distribution, the percentage of data values being within one standard deviation of the mean is approximately t of Select one: a. 33%. b, 50% C. 68%. d. 95%.
For a symmectric bell shaped population with a mean of 20 and a standard deviation of 3 find the following. a) Use the empirical rule to find the interval that contain about 99.7% of all the values b) what is the z-score of an observation, 30 under this distribution c) is 30 an outlier in this data set d) give the evidence for your answer in part c
In your bid to be elected class representative, you have your election committee survey five randomly chosen students in your class and ask them to rank you on a scale of 0-10. Your rankings are 1, 2, 4, 0, 8. (a) Find the sample mean and standard deviation. (Round your answers to two decimal places.) HINT [See Example 1.] sample mean standard deviation (b) Assuming the sample mean and the standard deviation is indicative of the class as a whole,...
13. Using the Empirical Rule of a bell-shaped distribution, approximately what percent of data values lie within two standard deviations of the mean?
of Data, 2e PRINTE Cs for the percent of the population that is obese for each of the 50 US states, from the USStates dataset, is given in the table shown below. S . Descriptive Statistics: Obese о N* Variable Мaximum Mean SE Mean Median StDev Minimum 50 28.766 3.369 29.400 35.100 0 0.476 21.300 26.375 31.150 Obese Percent of the population that is obese by state n this question. d deviation? се Assignment Gradebook ORION ent LINK TO TEXT...
3. Based on the descriptive statistics, the histogram, and the
empirical rule, does it appear that the box weights follow a normal
distribution with a symmetrical, bell-shaped curve? Justify your
response with your data analysis
Information for the problem:
The expected mean is set at 20.2 ounces for box weights and the
expeted standard deviation is .1 ounces. The actual mean is 20.597
and the actual standard deviation is .305. Also, The company sets
the weight slightly higher than the...
Information about a sample is given. Assume that the sampling distribution is symmetric and bell-shaped. r=0.30 and the standard error is 0.03 . Indicate the parameter being estimated. which is P b) Use the information to give a 95% confidence interval. The 95% confidence interval is to I need to find the 95 % confidence interval