Ch. 12-Research Methods Flashcards

1
Q

confirmatory -data analysis

A

hypothesis testing

*create a hypothesis based on research (theories) that is already done

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2
Q

exploratory-data analysis

A

no firm hypotheses

  • start off doing descriptive stats
  • detective work
  • newer research is exploratory
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3
Q

example of comparing group means- analyzing results

A

*second hand smoke was rated as more dangerous by nonsmokers (m=6.55) compared to smokers (m=2.32)

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4
Q

example of comparing individual scores -analyzing results

A

*compare scores of the individual smokers

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5
Q

frequency distributions

A
  • first step in understanding data
  • shows how many people received each possible “score” on a variable
  • tables and graphs are helpful to get a quick glance at the data
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6
Q

pie charts- graphical illustrations

A

*uses percentages

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7
Q

bar graph- graphical illustrations

A
  • x axis=category

* y axis =frequency

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8
Q

frequency polygon- graphical illustrations

A
  • uses a line to represent frequencies
  • best with interval or ratio scales
  • plot each point and “connect the dots”
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9
Q

histogram- graphical illustrations

A
  • uses bars to represent quantitative data
  • scale values are continuous on the x-axis
  • bars are drawn next to each other
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10
Q

frequency tables- graphical illustrations

A
  • allow us to get a quick count of data
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11
Q

stem and leaf- graphical illustrations

A
*present original numbers with a visual summary 
allow us to see
-symmetry 
-variability
-outliers 
-concentrations
-gaps
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12
Q

back to back stem and leaf-graphical illustrations

A

*allows you to compare groups

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13
Q

shape-distribution

A
  • what does the distribution look like?
  • bell shaped curve
  • skewed -most scores are concentrated to the one side of the distribution
  • normal
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14
Q

center-distribution

A

*where is the center of the distribution?

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15
Q

spread-distribution

A
  • what values does your distribution have?
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16
Q

distribution vs stem and leaf

A
  • sort scores in ascending order

* flip the distribution to see how it fits the data

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17
Q

bimodal distribution

A

*there are two modes

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18
Q

scatterplot

A

*study time/exam grade

19
Q

descriptive stats

A
  • allows us to summarize data
  • make statements about data
  • describe sample which should represent your population
  • sample-the people in your study
  • population-people you to want to generalize to.
20
Q

central tendency

A
  • typical behavior for the sample as a whole
  • mean-average of all scores (x or m)
  • median-middle score -the number that cuts the distribution in half (50%)
  • mode -most frequency occurring score
21
Q

means

A
  • unweighted-sum of group means/# of group means
  • means carry the exact same weight
  • weighted-sum of values/# of values
  • larger means will carry more weight
22
Q

outliers

A
  • impact the mean

* trimmed mean

23
Q

advantage of mode

A
  • outliers are not a problem

* only care about frequency

24
Q

advantage of median

A
  • one answer -small n skewed
  • outliers aren’t as problematic
  • comparing sets of data
25
advantage of mean
* one answer | * comparing sets of data
26
disadvantage of mode
* multiple answers * difficult to interpret * values may no repeat
27
disadvantage of median
*doesn't take into account each score
28
disadvantage of mean
*outliers are problematic
29
variability
*how spread out the scores are around the mean
30
range
*crude-difference between highest and lowest scores
31
variance
*average squared distance from the mean
32
standard deviation
*average deviation of scores of mean
33
standard distribution
*mean of distribution subtracted from raw score
34
homogeneity/diversity of results
*same mean /different samples
35
standard deviation vs. variance
sd - more intuitive -in the units we're working with - in a normal distribution, we calculate percentiles of any given score - what is included in research error variance - best for theory and development - squaring makes all numbers positive - makes differences stand out -good and bad - exploratory data analysis
36
z-scores
* standardizes scores on two distributions - allows us to make easy comparisons - tells you if each score is above or below the mean - how far the score is from the mean (in sd) - needed for correlations
37
correlations
* cannot infer cause and effect | * restriction of range -limitations to possible values
38
curvilinear relationship
*correlation coefficients only test linear relationships
39
effect size
*a term for a general set of indices to test the magnitude of relationships-pearson r
40
size of effects for pearson r
.15 small .39 medium .40 large
41
multiple correlation (R)
``` uses multiple predictors, not just one (as in a simple r) equation= Y= b1X1+b2X2+b3X3..etc b1=college grades b2=GRE grades b3=conscientiousness ```
42
partial correlation
correlation between an IV and DV when some other variable is 'held constant' partially out y=b0+b1x1+b2x2 *more than one predictor(IV) is in the model, so the model has "partial correlations."
43
structural equation modeling (sem)
* display the expected pattern of relationships among a set of variables - assumes that there is a causal relationship - predictors/outcomes * equation y=b1x1+b2x2+b3x3...bnxn