Statistical
Test:
|
What
it Determines:
(With
DV & IV Tips)
|
Explanations:
|
ANOVA/Factorial
|
Interaction
i.e. are differences similar over time?
(1 DV, ³2 IV)
|
·
If
no significant interaction, then look at “main effects”
·
Perform
Post Hoc to determine where significant differences occur
|
ANOVA/One-Way
|
Compares
³2 means i.e. differences among group means and F
value
(1
DV, 1 IV ³2 levels)
|
·
Do Post Hoc after ANOVA
·
Could also use a T-Test
·
Pre-test value wasn’t equivalent so need to adjust to make
equivalent with post-test
·
Means random assigned & not related & unpaired
|
ANOVA/
Repeated Measures
|
Compares
³3 means
|
·
|
Correlation
|
“Relationship”
between two variables
|
·
Look for key word “relationship” in description for a clue
·
Tells “group” mean
·
p value tells if relationship is significant
·
r value tells strength of relationship
|
Descriptive
Statistics
|
Mean,
SD, Variance, etc.
|
·
Check
off appropriate options that are relevant
|
Multiple
Regression
|
Predicts
Y from several X values
(1 DV, >1 IV)
|
·
|
Paired T-Test
|
Also
measures
before & after
|
·
If
not sure about direction, use two-tail
·
If
you choose one-tail, must justify.
|
Post Hoc
|
Where
the means occur and how significant they are
|
·
Use
after the ANOVA
|
Regression
Analysis
|
“Predicts”
one variable from another
(1 DV, 1 IV & zero levels)
|
·
Tip:
If a tests says it wants to “predict” then look at this & Multiple
Regression.
·
Get
a Y intercept i.e. y=mx+b
·
To
use regression equation, correlation must be significant!
If X & Y not related, can’t predict one from the other.
|
Repeated
T-Test
|
|
·
Must
use Bonferroni Adjustment to compensate for multiple tests
|
Scattergram
|
Y
value if you have X
|
·
Graph
plotting X against Y
·
Find
X, then match with Y, repeat for each X value
·
Estimate
+ line of best fit but still have error
|
T-Test
(General Definition)
|
Difference
between two means
|
·
Measures
two groups
·
Gives
positive value
·
p
value tells level of significance
|
Unpaired
T-Test
(»
Independent Samples T-Test)
|
Compares
two different populations that don’t have correlated data.
(1 DV, 1 IV with 2 levels)
|
·
Example
is two different schools
|