research methods- measures of central tendency and dispersion Flashcards

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1
Q

what’s the mean?

A

add up all the scores and divide by the number of scores

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2
Q

evaluation of the mean

A

-sensitive measure
-may be unrepresentative

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3
Q

ao3 of mean: sensitive measure

A

-includes all the scores/values in the data set within the calculation
-represents the data better than the median or the mode

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4
Q

ao3 of mean: may be unrepresentative

A

-one very large or very small number makes it distorted
-median or mode tend not to be so easily distorted

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5
Q

what’s the median?

A

middle value, place scores in ascending order and select middle value
If there are two values in the middle, the mean of these is calculated.

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6
Q

evaluation of the median

A

+less affected by extreme scores
-less sensitive than the mean

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7
Q

ao3 of median: less affected by extreme scores

A

-median is only focused on the middle value
-some cases it may be more representative of the data set as a whole

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8
Q

ao3 of median: less sensitive than the mean

A

-actual values of lower and higher no.s are ignored
-extreme values Amy be important

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9
Q

what is the mode?

A

most frequent or common value, used with categorical/nominal data

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10
Q

evaluation of the mode

A

+relevant to categorical data
-an overly simple measure

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11
Q

ao3 of mode: relevant to categorical data

A

-when data is ‘discrete’ i.e. represented in categories
-sometimes the mode is the only appropriate measure

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12
Q

ao3 of mode: an overly simple measure

A

-mode may be at one extreme
-it’s not a useful way of describing data when there are many modes

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13
Q

what are the three measures of central tendency?

A

-mean
-median
-mode

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14
Q

what is the range?

A

the difference between highest to lowest value (sometimes 1 is added if values have been rounded up or down)

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15
Q

evaluation of range

A

+easy to calculate
-doesn’t account for the distribution of the scores

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16
Q

ao3 of the range: easy to calculate

A

-arrange values in order and subtract largest from smallest
-simple formula, easier than the standard deviation

17
Q

ao3 of the range: doesn’t account for the distribution of the scores

A

-range doesn’t indicate whether most numbers are closely grouped around the mean or spread out evenly
-standard deviation is much bettie measure of dispersion in this respect

18
Q

what is standard deviation?

A

measure of the average spread around the mean. The larger the standard deviation, the more spread out the data is

19
Q

evaluation of standard deviation

A

+more precise than the range
-may be misleading

20
Q

ao3 of standard deviation: more precise than the range

A

-includes all values within the calculation
-therefore more accurate picture of the overall distribution of data set

21
Q

ao3 of standard deviation: it may be misleading

A

-can be distorted by extreme values
-also, extreme values may not be revealed unlike with the range

22
Q

what are the two measures of dispersion?

A

-range
-standard deviation