In a random sample of social robots obtained through a Web search, 28 were built with wheels. The number of wheels on cach of the 28 robots is listed here: 4,3,33,6,4,2,2,2,1,3,3,3,3,4,4,3,2,8,2,2,3,43,3,4,2 a Generate a histogram for the sample data set. Is the distribution of number of wheels mound-shaped and symmetrie? b. Find the mean and standard deviation for the sample data set. c. Form the interval, &t 2s. d. According to Chebychev's Rule, what proportion of sample observations will fall within the interval, part e? e. According to the Empirical Rule, what proportion of sample observations will fall within the interval, part c? f. Determine the actual proportion of sample observations that fall within the interval, part e. Even though the histogram, part a, is not perfectly symmetric, does the Empirical Rule provide a good estimate of the proportion?

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Part D&E&F

In a random sample of social robots obtained through a Web search, 28 were
built with wheels. The number of wheels on cach of the 28 robots is listed here:
4,3,33,6,4,2,2,2,1,3,3,3,3,4,4,3,2,8,2,2,3,43,3,4,2
a Generate a histogram for the sample data set. Is the distribution of number of wheels
mound-shaped and symmetrie?
b. Find the mean and standard deviation for the sample data set.
c. Form the interval, &t 2s.
d. According to Chebychev's Rule, what proportion of sample observations will fall
within the interval, part e?
e. According to the Empirical Rule, what proportion of sample observations will fall
within the interval, part c?
f. Determine the actual proportion of sample observations that fall within the interval,
part e. Even though the histogram, part a, is not perfectly symmetric, does the
Empirical Rule provide a good estimate of the proportion?
Transcribed Image Text:In a random sample of social robots obtained through a Web search, 28 were built with wheels. The number of wheels on cach of the 28 robots is listed here: 4,3,33,6,4,2,2,2,1,3,3,3,3,4,4,3,2,8,2,2,3,43,3,4,2 a Generate a histogram for the sample data set. Is the distribution of number of wheels mound-shaped and symmetrie? b. Find the mean and standard deviation for the sample data set. c. Form the interval, &t 2s. d. According to Chebychev's Rule, what proportion of sample observations will fall within the interval, part e? e. According to the Empirical Rule, what proportion of sample observations will fall within the interval, part c? f. Determine the actual proportion of sample observations that fall within the interval, part e. Even though the histogram, part a, is not perfectly symmetric, does the Empirical Rule provide a good estimate of the proportion?
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