Ch 8. Quantitative Data Analysis Flashcards

(31 cards)

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

24
tests the significance of the bivariate association
null hypothesis
25
Two types of errors in statistical significance
1. rejecting a true null hypothesis (the results are a chance association) 2. not rejecting a false hypothesis
26
Correlation and statistical significance must be weighed together. The smaller the sample...
...the higher the correlation required to achieve statistical significance
27
Examines the relationship between three or more variables
elaboration
28
exists if two variables are correlated but only through a third variable
spuriousness
29
An interaction exists if the effect of one independent variable varies at different levels to that of a...
...second independent variable.(ex. if coffee consumption and excercise BOTH contributed to better sleep)
30
can determine how much of the variation in the dependent variable is explained/predicted by the independent variables
multiple linear regression