RMA: WEEK 7 Flashcards

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1
Q

Variable

A
  • Something that varies/changes
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2
Q

Independant variable

A
  • The variable which is manipulated by the researcher
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3
Q

Dependant variable

A
  • The variable which is measured to see how much of an effect the IV had on it
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4
Q

Operationalised variable

A
  • Specific statement about how a variable will be measured to represent the concept in the study
  • e.g: “Ppt listens to music while studying” is too broad
    “Ppt studies for 4 hours a day seated at a table listening to the Beatles using headphones at volume X
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5
Q

Problems with defining variables

A
  • Objectivity/Subjectivity: not all variables can be measured objectively
  • e.g. mood (happiness), social behaviour (like shyness) > can only be measured subjectively
  • Testability: how far can we measure the variable for an example anxiety, activation of words in mind
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6
Q

Types of measurement: Scales

A
  • Measurement: way to describe real life factors using numbers
    1. Nominal scales
    2. Ordinal scales
    3. Interval scales
    4. Ratio scales.
  • Scales differ in relationship based on the properties of the number + property of what is being measured
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7
Q

Nominal scales

A
  • Least amount of detail + in named categories + is discrete (only 1 item appears in 1 cat) > most basic form of data. Does not look at individual ppt, groups them together (boys or girls, not ppt 1,2,3)
  • EG: no. of boys + girls who did and did not conform in a line test
  • number assigned is just a label
  • No relationship between size of number and attribute measured > e.g: number 4 bus is a label + does not mean it is twice as much as the no.2 bus or is bigger
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8
Q

Ordinal scale

A
  • Order of size of no. = order of size of attribute measured
  • Data is put in order but only relative ranking + distance between scores can vary > e.g: medals from different schools can be ranked but the difference between 1 and 2 may differ from that between 3 and 4
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9
Q

Interval scale

A
  • Equal intervals on the scale = equal intervals in the property measure > equal space between 1,2,3
  • Measure of magnitude/size
  • Zero point on the scale doesn’t mean anything as values can be minus as well (doesn’t stop at 0)
  • e.g: difference between 10 degrees + 20 degrees is the same as that between 20 and 30 degrees but we cannot say 20 degrees is twice as warm as 10 dg > 0 is not meaningful as we can go to -10 dg for example
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10
Q

Ratio scale

A
  • Interval scale but zero has meaning + cannot go below 0
  • e.g: reaction time to pressing a button cannot go below 0
  • can say if one person take 500 milliseconds and another person takes 1000 milliseconds, it is possible to say the second person was twice as slow.
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11
Q

How to choose what scale to use

A
  • Nominal scales only show a difference between the number but has no significant magnitude, equal intervals or meaningful zeros
  • Ordinal scales show significant difference and magnitude as the numbers can be ranked but no equal interval or meaningful zero
  • Interval scales show significant difference, magnitude and equal intervals as the size can change + distance between the gap is equal but no meaningful 0
  • Ratio scale shows significant difference, magnitude, equal intervals and meaningful 0 as the number has size and equal gap between them + cannot go below 0
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12
Q

Measures of central tendency

A
  • Use this when we need an average of overall results
    Mean- add all no. and divide by amount of no. present
    Mode-most frequent no.
    Median- midpoint of sample (50% above + below N), Order numbers + find the one in the middle, if 2 add both and divide by 2
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13
Q

Outliers

A
  • score which vary a lot from other scores > extreme values

- if the researcher thinks there may be outliers, they should use the median + not the mean

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14
Q

Advantages + disadvantages of mean

A

+ Includes all data (more representative) > should use mean if all values in dataset are important
- Strongly affected by outliers so if included in mean the data wont be accurate

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15
Q

Advantages + disadvantages of median

A

+ Less affected by extreme values > use median if there are outliers
+ best for ordinal data as it is an ordinal measure (ranked)
- Doesn’t work with small data > doesn’t incorporate all data (generally less representative if no outliers)

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16
Q

Advantages + disadvantages of mode

A

+ Less affected by extreme values
+ Good for data on nominal scale > e.g most frequently used bus is easy to see
- Distribution can be bimodal > 2 numbers occur equally as most frequently
- Only uses one value > not a good representation
- Some dataset doesn’t have a mode > e.g: in reaction times, individual times may only come up once
- Mode can be atypical > for an example, it may be not be central to the data + not accurately reflect average

17
Q

What measure of central tendency should be used for what scales?

A
  • Nominal scale is best used with mode
  • Ordinal scale prefers median but mode can be used
  • Interval scale prefers median or mean but mode can be used (depends on data)
  • Ratio scale prefers median or mean but mode can be used (mean is best unless data doesn’t fit w/ it)