Descriptive Statistics Flashcards

(47 cards)

1
Q

● What is the mode?

A

Most common or popular number in set of scores

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2
Q

● Can there be more than one mode in a data set? What is this called?

A

Yes / Bimodal

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3
Q

● With which data is mode used?

A

Nominal data

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4
Q

● What is the median?

A

Central/middle score in a list of ranked-ordered scores

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5
Q

● What is done if there are two central scores for the median?

A

Add together and divide by 2

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6
Q

● With which data is median used?

A

Ordinal data

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7
Q

● What is the mean?

A

All scores added up and divided by total number of scores

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8
Q

● With which data is mean used?

A

Interval data

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9
Q

● What is meant by measures of central tendency?

A

The average value in a set of data

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10
Q

● What is the range?

A

Spread of data from smallest to largest value plus 1

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11
Q

● With which data is range used?

A

Ordinal data

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12
Q

● What is standard deviation?

A

Measure of spread around the mean

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13
Q

● With which data is standard deviation used?

A

Interval data

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14
Q

● What does a high SD mean?

A

Scores are more spread around the mean

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15
Q

● What does a low SD mean?

A

Scores are less spread around the mean

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16
Q

● What is meant by measures of dispersion?

A

Based on the spread of scores

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17
Q

● Give one way to display measures of central tendency.

A

Tables

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18
Q

● Give one way to display measures of dispersion.

A

Graphs

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19
Q

● What is a worked example for the mean calculation?

A

Add all values and divide by the number of values

20
Q

▲ Why is the mode easy to calculate?

A

Because it is just the most frequent value

21
Q

▲ Why is the mode less prone to distortion by extreme values?

A

It does not take all data into account

22
Q

▲ Why is the mean the most sensitive measure of central tendency?

A

Because it uses all data sets

23
Q

▲ Why can the mean be misleading?

A

Affected by extreme (freak) scores

24
Q

▲ Why might the mode be less useful in some data sets?

A

There may be more than one mode

25
▲ Why is the median not as sensitive as the mean?
It does not use all scores
26
▲ Why is the range quick and easy to calculate?
Only uses 2 pieces of data
27
▲ How can the range be distorted?
By extreme (freak) scores
28
▲ Why is the standard deviation more precise than the range?
Uses all scores in calculation
29
▲ Why is standard deviation less easily distorted by extreme values?
Takes into account distance from mean
30
▲ What does a high mean score generally indicate?
Greater score/effect
31
▲ What does a high SD indicate about individual differences?
More individual differences
32
▲ What does a low SD indicate about consistency?
More consistency in results
33
▲ Why do psychologists display descriptive statistics in tables?
To summarise central tendency and dispersion
34
▲ When interpreting means and SDs, what must you always do?
Explain what the values suggest about the DV
35
✪ Evaluate why the mode may not be useful if there is more than one mode in a data set.
Moreover, the mode may not be useful if there is more than one mode in a data set.
36
✪ Explain the main advantage of the mean over the median.
Mean is most accurate and sensitive measure of central tendency as uses all data sets UNLIKE the median which does not take account of all data.
37
✪ Evaluate why the mean can result in misleading interpretations.
Affected by extreme (freak) scores as takes all scores into account which can result in misleading interpretation of results.
38
✪ Critically discuss why the median may be less useful than the mean
Not as sensitive as mean as does not use all scores meaning less useful results.
39
✪ Discuss the precision of standard deviation versus range.
Most precise/sensitive measure of dispersion as uses all scores in calculation making it a more accurate measure of dispersion than the range, which only looks at the smallest and largest data.
40
✪ Critically evaluate how extreme values affect the mean
Mean is highly influenced by extreme scores as it takes all data in to account.
41
✪ Evaluate how the use of all scores in standard deviation calculation increases its accuracy
Standard deviation uses all scores in calculation making it a more accurate measure of dispersion than the range.
42
✪ Explain what a high SD tells us about individual differences
The higher the SD the more the data is spread around the mean, less consistency and more individual differences.
43
✪ Explain what a low SD tells us about consistency
The smaller the calculated number, the data is clustered around the mean so more consistency and less individual differences.
44
✪ Critically evaluate the usefulness of range versus standard deviation
Range can be distorted by extreme (freak) scores, as it only takes in to account the highest and lowest scores, so an inaccurate range could be achieved. Standard deviation is less easily distorted by extreme values.
45
✪ Discuss why SD is preferred for interval data.
Standard deviation is used for interval data as it uses all scores and is more precise than the range.
46
✪ Discuss what the mean provides in relation to the DV
Provides a good indication of the average/typical score participants gain on the DV.
47
✪ Explain why the context is important when interpreting mean scores.
Although generally the higher the mean that is gained then the greater the score/effect (although this is not always the case! Do double check in the scenario what a high score will mean).