quanti data analysis and data distributions Flashcards

1
Q

quantitative data

A

results that can be counted, usually given as numbers

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2
Q

qualitative data

A

results that are expressed in words and are non-numerical.
- description of the thoughts, feelings, opinions of participants or what the researcher saw in an observation

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3
Q

what is nominal data

A

categories

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4
Q

what is ordinal data

A

a non-standardised, numerical scale where there are not fixed intervals between each unit

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5
Q

what is interval data

A

standardised scale with equal, precisely defined scales at fixed intervals

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6
Q

what are descriptive statistics

A

a way of using numbers to describe the data that you have in different ways

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7
Q

what are the types of descriptive statistics

A
  • measures of central tendency
  • measures of dispersion
  • graphs
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8
Q

what are measures of central tendency

A
  • tell us about the central values for a set of data
  • mean (interval)
  • median (interval and ordinal)
  • mode (all)
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9
Q

what are measures of dispersion

A
  • tell us about how spread out the data items are
  • range (ordinal)
  • standard deviation- a measure of the average distance between each data item above and below the mean (interval)
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10
Q

mean strengths/weaknesses

A

strengths
- most sensitive measure of central tendency as it takes into account the exact distance between all of the values of the data so it is representative of the data as a whole
weaknesses
- sensitivity can be distorted by 1+ extreme values and thus end up being misrepresentative of the data as a whole

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11
Q

median strengths/weaknesses

A

strength
- not affected by extreme scores so can be useful under such circumstances
- appropriate for ordinal data and is easier to calculate than the mean
weakness
- not as sensitive because the exact values are not reflected in the middle value

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12
Q

mode strengths/weaknesses

A

strengths
- easiest to calculate
weaknesses
- can end up being very different from the median and mean and so not really representative of the data as a whole
- only measure of central tendency that can be used for nominal data

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13
Q

range strengths/weaknesses

A

strengths
- easy to calculate
weaknesses
- affected by extreme values because it only takes 2 values into account so it may be misrepresentative of the data as a whole

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14
Q

standard deviation strengths/weaknesses

A

strengths
- precise measure of dispersion as it takes all exact values into account so is representative of the data as a whole
weaknesses
- may be distorted by a single extreme value as all of the data are taken into account so may be unrepresentative of the data as a whole

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15
Q

normal distributions

A
  • bell-shaped curve
  • distribution is symmetrical around the midpoint
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16
Q

positively skewed distributions

A
  • most of the scores are bunched towards the left
17
Q

negatively skewed distributions

A

most of the scores are bunched towards the right