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Use the following information to answer the next six exercises. Sixty-five randomly selected car salespersons were asked the number of cars they generally sell in one week. Fourteen people answered that they generally sell three cars; nineteen generally sell four cars; twelve generally sell five cars; nine generally sell six cars; eleven generally sell seven cars.

70thpercentile = _______

Short Answer

Expert verified

70thpercentile is 6.

Step by step solution

01

Given information

From Sixty-five car salespersons, fourteen people answered that they sell three cars; nineteen generally sell four cars; twelve generally sell five cars; nine generally sell six cars; eleven generally sell seven cars in one week.

02

Explanation

According to the given information, the data

33333333333333444444444444444444455555555555566666666677777777777

Frequency table:

Xfcf
31414
41933
51245
6954
71165

Here we divide all these 65data on a 100scale. We asked to find the 70thpercentile of the number of cars sold which is the first 70%of the data. Hence we get 70%of the data from the first is 0.765+1=46.2th. From the above table 46thand47thvalue is 6. Therefore 70thpercentile is 6.

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Most popular questions from this chapter

Use the two frequency tables to compare the life expectancy of men and women from 20randomly selected countries. Include an overlayed frequency polygon and discuss the shapes of the distributions, the center, the spread, and any outliers. What can we conclude about the life expectancy of women compared to men?

Construct a frequency polygon of U.S. Presidents’ ages at inauguration shown in Table 2.15.

Chapter 2| Descriptive Statistics 83

Frequency polygons are useful for comparing distributions. This is achieved by overlaying the frequency polygons drawn for different data sets.

Forty randomly selected students were asked the number of pairs of sneakers they owned. Let X= the number of pairs of sneakers owned. The results are as follows:

a. Find the sample meanx¯.

b. Find the sample standard deviation, s

c. Construct a histogram of the data.

d. Complete the columns of the chart.

e. Find the first quartile.

f. Find the median.

g. Find the third quartile.

h. Construct a box plot of the data.

i. What percent of the students owned at least five pairs?

j. Find the 40thpercentile.

k. Find the 90thpercentile.

l. Construct a line graph of the data.

m. Construct a stemplot of the data.

Following are the published weights (in pounds) of all of the team members of the San Francisco 49ersfrom a previous year.

role="math" localid="1648013012857" 177;205;210;210;232;205;185;185;178;210;206;212;184;174;185;242;188;212;215;247;241;223;220;260;245;259;278;270;280;295;275;285;290;272;273;280;285;286;200;215;185;230;250;241;190;260;250;302;265;290;276;228;265

a. Organize the data from smallest to largest value.

b. Find the median.

c. Find the first quartile.

d. Find the third quartile.

e. Construct a box plot of the data.

f. The middle 50%of the weights are from _______ to _______.

g. If our population were all professional football players, would the above data be a sample of weights or the population of weights? Why?

h. If our population included every team member who ever played for the San Francisco 49ers, would the above data

be a sample of weights or the population of weights? Why?

i. Assume the population was the San Francisco 49ers. Find:

i. the population mean, μ.

ii. the population standard deviation, σ.

iii. the weight that is two standard deviations below the mean.

iv. When Steve Young, quarterback, played football, he weighed 205pounds. How many standard deviations above or below the mean was he?

j. That same year, the mean weight for the Dallas Cowboys was 240.08pounds with a standard deviation of 44.38pounds. Emmit Smith weighed in at 209pounds. With respect to his team, who was lighter, Smith or Young? How did you determine your answer?

Use the following information to answer the next three exercises: State whether the data are symmetrical, skewed to the left, or skewed to the right.

16;17;19;22;22;22;22;22;23

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