To calculate the range of the dataset, you subtract the smallest value from the largest value.
In this case:
Largest value = 38
Smallest value = 4
Range = 38 - 4 = 34
Therefore, the range of the dataset is 34.
Summarize the variability of this dataset by calculating its range:
8, 15, 13, 10, 38, 19, 35, 7, 4, 10, 18, 21, 19, 33(1 point)
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9 answers
Question
What is the best measure of center for the following dataset?
{0.06,1,1,2,3,4,4,5,6,7,8,9,9}
What is the best measure of center for the following dataset?
{0.06,1,1,2,3,4,4,5,6,7,8,9,9}
The best measure of center for this dataset would be the median. Since the dataset is relatively small and symmetrical, the median would give a better representation of the central value compared to the mean.
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What is the best measure of center for the following dataset?
{19,22,19,18,22,19,19,19,21,19,44,55,21,22}
{19,22,19,18,22,19,19,19,21,19,44,55,21,22}
The best measure of center for this dataset would be the mean (average). Since the dataset doesn't have any extreme outliers and seems to be relatively symmetrical, the mean would provide a good representation of the central value for this dataset.
Which value in the dataset is an outlier?
{176,152,18,176,136,184,181,176}
{176,152,18,176,136,184,181,176}
In the dataset {176, 152, 18, 176, 136, 184, 181, 176}, the value 18 is an outlier compared to the other values. An outlier is a value that is significantly smaller or larger than the rest of the dataset, and in this case, 18 stands out as much smaller than the other numbers.