Lecture 8 Flashcards
(42 cards)
descriptive statistics
are methods that help researches organize, summarize, and simplify the results obtained from researches studies
inferential statistics
are methods that use the results obtained from samples to help make generalizations about populations
what are statistics
summarize the data from as sample, typically used to estimate the same parameter from a population
how do we use statistics
- descriptive statistics: summarize data from sample
- inferential statistics: extend outside of sample
- determine if group/conditions differences are from chance
parameter
is a summary value that describes a population. A common example of a parameter is the average score fro a population
frequency distributions
demonstrates number of instances a variable takes each possible value
frequency distributions for interval/ratio scale data
- histogram
- polygon
frequency distributions for nominal/ordinal data
-bar graph
central tendency
is a statistical measure that identifies a single score that defines the center of a distribution. The goal of central tendency is to identify the value that is most typical or most representative of the entire group
3 measures of central tendency
- mean
- median
- mode
mean
measure of central tendency obtained by adding the individual scores, then dividing the sum by numbers of scores. The mean is the arithmetic
median
measures central tendency by identifying the score that divides the distribution in half. Scores listed in order this would be the center number.
mode
measures central tendency by identifying the most frequently occurring score in the distribution
standard deviation
is the square root of the variance and provides a measure of variability by describing the average distance from the mean
variance
measures the variability of the scores by computing the average squared distance from the mean. (how large is the spread of data
2 measures of variability
- variance
- standard deviation
these are measurements of error
graph rules
- independent/treatment on x-axis
- dependent/outcome variable on y-axis
SD in normal distributions
- 99.7% of the data is within 3 SD of the mean
- 95% of the data is within 2 SD of the mean
- 68% of data is within 1 SD of the mean
sampling error
- a sample could be unrepresentative of the population
- inferential statistics help us determine the probability that thats the case
probability
- the likelihood of an event happening by chance
- number of outcomes/the total number of outcomes
hypothesis tests: null vs alternative hypothesis
null hypothesis: Ho: theres nothing there
alternative hypothesis: H1: aligns with predictions
Ho: P=0
H1: P>0; P<0
sampling distribution
all possible b=values of a statistic for an infinite number of samples of a given size
sample distribution
all scores from the one sample
null hypothesis
is a statement about the populations being examined and always says that there is no effect, no change or no relationship
-any patterns are nothing more than chance