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The advertised rents for five apartments were $650, $650, $740, $1650, and $820. Which value best describes the monthly rents? Explain. mean = $902, median = $740, mode = $650
minimum 4; first quartile 6.5; median 13.5; third quartile 19; maximum 20
38
mean = 7.5, median = 5, mode = 4
The median best describes the rents because most of the rents were near $740.
The mean is 4, and the standard deviation is about 2.68.
mean = 13,156; median = 12,700; no mode; the median is the best choice because it is not skewed by the high outlier.
minimum 50; first quartile 65; median 75; third quartile 135; maximum 180
mean = 8.7; variance = 21.6; standard deviation = 4.6
The data 1, 5, 8, 5, 1 represent a random sample of the number of days absent from school for five students at Monta Vista High. Find the mean and the standard deviation of the data.
minimum 4; first quartile 6.5; median 13.5; third quartile 19; maximum 20
38
mean = 7.5, median = 5, mode = 4
The median best describes the rents because most of the rents were near $740.
The mean is 4, and the standard deviation is about 2.68.
mean = 13,156; median = 12,700; no mode; the median is the best choice because it is not skewed by the high outlier.
minimum 50; first quartile 65; median 75; third quartile 135; maximum 180
mean = 8.7; variance = 21.6; standard deviation = 4.6
Find the mean, median, and mode of the data set. Round to the nearest tenth. 15, 1, 4, 4, 8, 7, 15, 4, 15, 4, 5
minimum 4; first quartile 6.5; median 13.5; third quartile 19; maximum 20
38
mean = 7.5, median = 5, mode = 4
The median best describes the rents because most of the rents were near $740.
The mean is 4, and the standard deviation is about 2.68.
mean = 13,156; median = 12,700; no mode; the median is the best choice because it is not skewed by the high outlier.
minimum 50; first quartile 65; median 75; third quartile 135; maximum 180
mean = 8.7; variance = 21.6; standard deviation = 4.6
Find the outlier in the set of data. 17, 13, 16, 18, 38, 14, 21, 24
minimum 4; first quartile 6.5; median 13.5; third quartile 19; maximum 20
38
mean = 7.5, median = 5, mode = 4
The median best describes the rents because most of the rents were near $740.
The mean is 4, and the standard deviation is about 2.68.
mean = 13,156; median = 12,700; no mode; the median is the best choice because it is not skewed by the high outlier.
minimum 50; first quartile 65; median 75; third quartile 135; maximum 180
mean = 8.7; variance = 21.6; standard deviation = 4.6
Over the first five years of owning her car, Gina drove about 12,700 miles the 1st year, 15,478 miles the 2nd year, 12,675 the 3rd year, 11,850 the 4th year, and 13,075 the 5th year. which one will best predict how many miles Gina will drive the 6th
minimum 4; first quartile 6.5; median 13.5; third quartile 19; maximum 20
38
mean = 7.5, median = 5, mode = 4
The median best describes the rents because most of the rents were near $740.
The mean is 4, and the standard deviation is about 2.68.
mean = 13,156; median = 12,700; no mode; the median is the best choice because it is not skewed by the high outlier.
minimum 50; first quartile 65; median 75; third quartile 135; maximum 180
mean = 8.7; variance = 21.6; standard deviation = 4.6
Find the 5 number summary: 9, 20, 4, 18, 4, 18, 20, 9
minimum 4; first quartile 6.5; median 13.5; third quartile 19; maximum 20
38
mean = 7.5, median = 5, mode = 4
The median best describes the rents because most of the rents were near $740.
The mean is 4, and the standard deviation is about 2.68.
mean = 13,156; median = 12,700; no mode; the median is the best choice because it is not skewed by the high outlier.
minimum 50; first quartile 65; median 75; third quartile 135; maximum 180
mean = 8.7; variance = 21.6; standard deviation = 4.6
What are the minimum, first quartile, median, third quartile, and maximum of the data set? 120, 150, 60, 70, 80, 50, 180, 70
minimum 4; first quartile 6.5; median 13.5; third quartile 19; maximum 20
38
mean = 7.5, median = 5, mode = 4
The median best describes the rents because most of the rents were near $740.
The mean is 4, and the standard deviation is about 2.68.
mean = 13,156; median = 12,700; no mode; the median is the best choice because it is not skewed by the high outlier.
minimum 50; first quartile 65; median 75; third quartile 135; maximum 180
mean = 8.7; variance = 21.6; standard deviation = 4.6
What are the mean, variance, and standard deviation of these values? Round to the nearest tenth. 1, 9, 4, 12, 13, 13
minimum 4; first quartile 6.5; median 13.5; third quartile 19; maximum 20
38
mean = 7.5, median = 5, mode = 4
The median best describes the rents because most of the rents were near $740.
The mean is 4, and the standard deviation is about 2.68.
mean = 13,156; median = 12,700; no mode; the median is the best choice because it is not skewed by the high outlier.
minimum 50; first quartile 65; median 75; third quartile 135; maximum 180
mean = 8.7; variance = 21.6; standard deviation = 4.6
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