Ch 8. Quantitative Data Analysis Flashcards

1
Q

The biggest mistake in quantitative research is to think that data analysis decisions can…

A

…wait until after the data have been collected.

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2
Q

How do we handle it when a respondent does not complete an answer? Is it missing because…(3)

A
  1. they accidentally skip it?
  2. they do not want to answer it?
  3. it does not apply to them?
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3
Q

Three types of variables (levels of measurement)

A
  1. Nominal
  2. Ordinal
  3. Interval/Ratio
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4
Q

Nominal Variable

A

The only difference that exists between participants is being in one category or another. Categories cannot be ordered by rank. Examples: Male/Female, Employed/Unemployed, Homeless/Housed

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5
Q

Ordinal Variable

A

The categories of the variable can be rank ordered (ex. high enthusiasm, moderate enthusiasm, low enthusiasm). Distance between categories may not be equal.

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6
Q

Interval/Ratio

A

Distance or amount of difference between categories is uniform (e.g., 0 siblings, 1 sibling, 2 siblings, etc.) Ratio variables have a real “0” start position. Can do arithmetic and mathematical operations with the categories (e.g., 1 sibling + 3 siblings = 4 siblings)

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7
Q

Univariate Analysis

A

Analysis of one variable at a time. Often the first step is to create frequency tables.

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8
Q

score that shows up the most in a particular category

A

Mode

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9
Q

middle score when all scores have been arrayed in order

A

Median

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10
Q

sum of all scores, divided by the number of scores

A

Mean

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11
Q

Highest score minus lowest score

A

Range

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12
Q

Measures the amount of variation around the mean

A

Standard Deviation

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13
Q

Determines whether there is a relationship between two variables

A

Bivariate Analysis

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14
Q
  • Allow simultaneous analysis of two variables
  • Identify patterns of association
  • Can be used for any variable type
  • Normally used for nominal or ordinal data
A

Contingency tables (cross-tabulations)

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15
Q

Has values of 0 (no relationship) +1 (perfect positive relationship) -1 (perfect negative relationship)

A

Pearson’s r

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15
Q

To be able to label a finding as “significant” means you need to:

A
  • set up a null hypothesis
  • establish an acceptable level of significance (p-value)
  • if the null is correct there is no relationship
  • if the null is rejected and the statistical significance (p) of the findings is at less than 0.05 level.
16
Q

show the number of times a particular variable shows up in the distribution, expressed as an actual number and as a percentage of the whole

A

Frequency Table

17
Q

Diagrams can be used to illustrate frequency distributions. What can be used for displaying nominal, ordinal, or interval/ratio variables?

A

bar charts/pie charts: nominal or ordinal variables
histograms: interval/ratio variable

18
Q

nominal-nominal, nominal-ordinal, and nominal-interval/ratio bivariate analysis uses:

A

contingency table + chi-squre (x2) + cramer’s V

19
Q

ordinal-ordinal and ordinal-interval/ratio bivariate analysis can be measured by:

A

kendall’s tau-b

20
Q

interval/ratio - interval/ratio bivariate analysis can be measured by

A

Pearson’s R

21
Q

Shows correlation between pairs of ordinal variables (ex., 2 Likert Scale responses) or with one ordinal and one interval/ratio variable (ex., frequency of activity/BP)
Like Pearson’s r, values range from 0 to +1

A

Kendall’s tau-b

22
Q

Shows correlation between pairs of ordinal variables
Like Pearson’s r, values range from 0 to +1
Will predict a rank position from one variable to another

A

Spearman’s Rho

23
Q

Shows the strength of the relationship between two nominal variables (ex., gender/homelessness)
Values range from 0 to 1
(Nominal categories cannot be rank ordered)
Usually reported with a contingency table and a chi-square test

A

Cramer’s V

24
Q

tests the significance of the bivariate association

A

null hypothesis

25
Q

Two types of errors in statistical significance

A
  1. rejecting a true null hypothesis (the results are a chance association)
  2. not rejecting a false hypothesis
26
Q

Correlation and statistical significance must be weighed together. The smaller the sample…

A

…the higher the correlation required to achieve statistical significance

27
Q

Examines the relationship between three or more variables

A

elaboration

28
Q

exists if two variables are correlated but only through a third variable

A

spuriousness

29
Q

An interaction exists if the effect of one independent variable varies at different levels to that of a…

A

…second independent variable.(ex. if coffee consumption and excercise BOTH contributed to better sleep)

30
Q

can determine how much of the variation in the dependent variable is explained/predicted by the independent variables

A

multiple linear regression