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when do you use a one-samples t-test?
- data for a variable of a single group and comparing data to the population
-data for a variable of a single group and comparing result to a known value
-data for a variable of a single group and comparing result to untreated population
a one-sample t-test does NOT
compare data between experimental and control groups
example of a one-sample t-test
comparing local schools IQ scores to the national average of 100
when do you use a t-statistics?
when the population standard deviation is unknown
independent-measures t-test/ independent samples/ independent groups/ between-subjects design
data from two completely different independent participant groups (experimental and control)
-based on two means/two standard deviations/ two degrees of freedom —> pool them to calculate standard error
-compare two seperate samples with unknown population parameters
chapter 9
independent measures and repated measures
within-subjects design/ repeated-measures design
data from same participants (one group)
-reaction time on words v. colors
chapter 10
independent-measures t-test
chapter 11
repeated measures design and difference of means
paired samples t-test
examines two groups who do opposite order of two tasks
given raw data of differences and need to do calculations
analyzes data from two related samples, such as pre-test/post-test scores or matched pairs, where each subject (e.g., person, machine) is measured twice
ANOVA means
analysis of variance
analysis of variance
used to evaluate mean differences between 3 or more treatments/populations
uses sample data as the basis for drawing general conclusions about populations
ANOVAs advantage to that of a t-test
can be used to compare 2 or more treatments at the same time
ANOVA examples
-measuring the effect of 2 different drugs and a placebo
-measuring the effectiveness of 3 study methods
factor (ANOVA)
independent/quasi-independent variable that indicates the groups being compared
levels of the factor
individual conditions/values that make up a factor
factorial design
a study that combines 2 or more factors
ways H0 can be wrong
-all means are different from every other mean
-some means are not different from others, but other means do differ from some means
why ANOVA and not t-tests
Experiments often require multiple hypothesis tests (each type 1 error/false positive)
Type 1 error for set of tests accumulates alpha (0.05 per test - # of tests)
ANOVA evaluates all mean differences at the same time/test
and avoids the problem of inflated experimentalwise alpha
you can not compute ________ between 2+ samples
sample mean difference
f ratio- variance
instead of sample mean difference
between-treatments variance
variability results from general diferences betwen the treatment conditions (numerator)
within-treatments variance
variability within each sample. individual scores are not the same within each sample (denominator)
(ANOVA) k
number of treatment conditions
(ANOVA) n1 and n2
number of scores in each treatment
(ANOVA) N
total number of scores
(ANOVA) T
sum of scores for each treatment
(ANOVA) G= sum of T
grand total