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Here again are the boxplots showing amount spent for vehicles in two neighboring locations (in thousands of dollars).
Which city has the greater percentage of vehicles which cost below $30,000?
Both locations have the same percentage of vehicles which cost below $30,000...
Read MoreThe boxplots below show amount spent for vehicles in two neighboring locations (in thousands of dollars).
Which location has more vehicles?
It is impossible to tell from the boxplots.Good job! A boxplot only displays the five-number summary of a dataset. A boxplot does not indicate how many data values might have been in the dataset. So, in this case, the boxplots only indicate the amount spent for the vehicles in...
Read MoreA student survey was conducted in a major university, where data were collected from a random sample of 750 undergraduate students. One variable that was recorded for each student was the student's answer to the question: What region of the country did you live in just prior to enrolling in this university? Northeast/Southeast/Northwest/Southwest/Midwest/Outside the U.S.
These data would be best displayed using which of the following?
pie chart...
Read MoreThe distribution of the amount of money spent by students for textbooks in a semester is approximately normal in shape with a mean of $235 and a standard deviation of $20.
According to the Standard Deviation Rule, in a semester, most (95%) of the students spent on textbooks:
between 195 and 275 dollars....
Read MoreFor our dataset, 22, 22, 25, 40, 42, 45, 46, 53, 54, 57, 63, the standard deviation is 14.3, what does the standard deviation tell us?
The standard deviation measures the spread by reporting a typical (average) distance between the data points and their average.Correct! The idea behind the standard deviation is to quantify the spread of a distribution by measuring how far the observations are from their mean. The standard devi...
Read MoreUsing a sample of data from a dataset, the ages of 11 respondents, calculate the measures of center and the measures of spread.
40, 42, 45, 46, 53, 54, 22, 57, 63, 22, 25
The mode is 22, the mean is 42.6, the median is 45, the range is 41, and the IQR is 29Correct! The mode is the number that occurs most often, the mean is the average, the median is the number in the middle, the range is the spread between the high and low numbers, and the IQR is the difference betwe...
Read MoreMeasures of spread refer to the range and the inter-quartile range. Using a sample of this dataset, the ages of 11 respondents, calculate the measures of spread.
40, 42, 45, 46, 53, 54, 22, 57, 63, 22, 25
The range is 41 and the IQR is 29Correct! The range is the spread between the highest and lowest numbers. The The inter-quartile range is the difference between the first and third quartiles. Great job!...
Read MoreUsing a sample of this dataset, which are the ages of 11 respondents, transform it into a stemplot: 40, 42, 45, 46, 53, 54, 22, 57, 63, 22, 25.
Correct! The first digit is the stem and the right-most digit is the leaf. Excellent work!...
Read MoreWhen transforming a dataset into a stemplot, first rearrange the numbers into ascending order. The stem is everything except the right most digit. The leaf is the most-right digit. What is the correct representation of a stemplot for this dataset?
40, 42, 45, 46, 53, 54, 22, 57, 63, 22, 25
Correct! The first digit of each number is the stem, without repeating that number. Great job!...
Read MoreWhen transforming a dataset into a stemplot, first rearrange the numbers into ascending order. The stem is everything except the right most digit. The leaf is the most-right digit. For instance, the #12 means the stem is the 1 and the leaf is the 2. In the following series of numbers, which digits are the stems, in proper order?
40, 42, 45, 46, 53, 54, 22, 57, 63, 22, 25
2, 4, 5, 6Correct! You rearrange the numbers in ascending order and then take the first digit of each one as the stem; you do not repeat this number. Good work!...
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