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3 measures of central tendency
mean, median, mode
Mean
NOT resistant to outliers
(always quantitative)
Median & mode
resistant to outliers
Categorical variable
uses labels or names (proportions/percentages)
Quantitative variable
operated with add, mult, subt, or division
Continuous variable
take an infinite # of values between min & max
Discrete variable
take finite # values between min & max
Univariate data
uses only 1 variable
Bivariate data
uses 2 varaibles
Population
includes everyone in your group of interest
Sample
subset of the population (can be less, equal, greater than the pop.)
Simple Random Sample (SRS)
every group of size n is equally likely to be chosen
Median
should use to describe a data set when the data set includes outliers
Population mean
μ
Population proportion
p
Population SD
σ
Sample mean
x̄
Sample proportion
p̂
Sample SD
s
measures of variability
range
iqr
sd
variance
SD
distance each data point is away from the mean
measures of position
percentiles
quartiles
z scores
Z score
has no units
standardized score
tells you how many sds a data point is AWAY from the mean
Z=0
point is the mean
Z=3
point is 3 sds above the mean
Z=-2
point is 2 sds below the mean
Z score formula
(x – μ) / σ
Outliers formula
x<Q1-1.5(IQR)
x>Q3+1.5(IQR)
Deviation sum of squares formula
Σ(X - μ)²