Data analysis Flashcards

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1
Q

What is quantitative data?

A

Results that can be counted, usually given as numbers.

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2
Q

What is qualitative data?

A

Results that are expressed in words and non-numerical. They may take the form of a written description of the thoughts, feelings and opinions of participants, or a written account of what the researcher saw in an observation.

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3
Q

What is nominal data?

A

Categories (e.g. cat, dog, fish)

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4
Q

What is ordinal data?

A

A numerical scale that can be ordered but the units do not have standardised intervals (e.g. scale of 1-10, ranking 1st 2nd 3rd)

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5
Q

What is interval data?

A

Data that is based on standardised numerical scales where the units are of equal, precisely defined size e.g. time, temperature, weight.

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6
Q

Which measurement of central tendency for nominal?

A

Mode

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7
Q

Which measurement of central tendency for ordinal?

A

Median

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8
Q

Which measurement of central tendency for interval?

A

Mean

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9
Q

Which measure of dispersion for nominal?

A

None

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10
Q

Which measures of dispersion for ordinal?

A

Range

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11
Q

Which measures of dispersion for interval?

A

Standard deviation

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12
Q

What do measures of central tendencies do?

A

These tell us about the central (middle) values for a set of data. They are ‘averages’ i.e. ways of calculating typical values of a set of data.

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13
Q

What do measures of dispersion do?

A

These tell us how dispersed or spread out the data items are

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14
Q

What is a mean?

A

Calculated by adding up all of the numbers and dividing by the number of numbers you have. It can only be used with interval level quantitative data.

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15
Q

What is a median?

A

The middle value in an ordered list. If there are two central values, the median is calculated by adding those two items and dividing by two. The median can be used with interval and ordinal quantitative data.

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16
Q

What is a mode?

A

The most common data item. With nominal quantitative data, this is the category that has the highest frequency count. With interval and ordinal data, it is the data item that occurs most frequently. If two categories or data items have the same frequency, the data have two modes i.e. are bi-modal.

17
Q

What is a range?

A

This is the arithmetic distance between the top and bottom values in a data set.

18
Q

What is standard deviation?

A

This is a more precise way of measuring the spread of data. It is a measure of the average distance between each data item above and below the mean. Ideally, you want the standard deviation to be as low as possible (which shows you that the numbers are close to the mean i.e. low spread of data so that the results are consistent).

19
Q

When would a table be used?

A

For the measurements collected in a research study (referred to as ‘raw data’) – numbers before any descriptive statistics have been carried out. These can be set out in a table and/or summarised using measures of central tendency or measures of dispersion.

20
Q

When would a bar chart be used?

A

Bar charts are mainly used for nominal data (i.e. not continuous data). In a bar chart, there should be gaps between the bars to show the lack of continuity.

21
Q

When would scattergrams be used?

A

These are used for correlations (relationships). As it is a correlation, there is no independent or dependent variable, only co-variables. Therefore, it does not matter which variable goes on each axis.

22
Q

When would histograms be used?

A

When the data is continuous rather than discrete like in a bar chart. The x-axis is made up of equal-sized intervals of a single category while the y-axis represents the frequency within each interval.

23
Q

When would a line graph be used?

A

There has to be continuous data on the x axis for this to be used. The y axis should be frequency and a cross is placed to the middle of where the top of the bar would be.

24
Q

What does a normal distribution look like?

A

This is a classic bell-shaped curve.
· The mean, median and mode are all in the exact mid-point
· The distribution is symmetrical around the mid-point
· The dispersion of scores or measurements either side of the mid-point is consistent and can be expressed in standard deviations.

25
Q

What does a positively skewed distribution look like?

A

Most of the scores are bunched towards the left e.g. a test of normal behaviour to depression. There are a few high scores which affects the mean making it always higher than the median and mode in a positive skew. (mode -> median -> mean)

26
Q

What does a negatively skewed distribution look like?

A

This is when most of the scores are bunched towards the right e.g. an easy test. The mode is to the right of the mean because the mean is affected by the high scores on the left. (mean-> median -> mode)