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No, it isn't. Mean, median, and mode are the three most common measures of central location (although there are others). These measures of central location are attempts to find the middle value of a range.
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∙ 15y ago
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What provides a measure of central location for the data?
mean
The range is a measure of central tendency?
NOPE! Type your answer here....
Is mean a measure of central location?
yes it is, but it is actually called central tendecey just like( the median and mode)
Which measure of central location will the sum of the deviation of each value from the data's average will always be zero?
the mean %100
What is the sum of all deviations of a data value from a measure of central location that will always be zero?
Difference (deviation) from the mean.
Is range a measure of central tendency?
no it is a measure of dispersion.
Why is range not a measure of central tendency?
Measures of central tendency are averages. Range , the difference between the maximum and the minimum, is a measure of dispersion or variation.
What provides a measure of central location for the data?
mean
The range is a measure of central tendency?
NOPE! Type your answer here....
Is mean a measure of central location?
yes it is, but it is actually called central tendecey just like( the median and mode)
Is there a measure of central location that the sum of deviations of each value will always be zero?
yes is it the median?
The measure of location that is the most likely to be influenced by extreme values in the data set is the range?
mean
What are the 3 Measurements of the Central Location Theorem?
mean, mode and median. A fourth could be the mid-range.
For which measure of central location will the sum of the deviations of each value from the data's average will always be zero?
The mean.
Which measure of central location will the sum of the deviations of each value from the data's average always be zero?
the mean
Which measure of central location is found by arranging the data from smallest to largest and selecting the middle value?
median
What is the sum of all deviations of a data value from a measure of central location that will always be zero?
Difference (deviation) from the mean.
