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Quantitive variable
takes numerical values for a measured quantity
Categorical variable
takes values that have category and label names
bar graphs
shows frequencies or relative frequencies
Two way table frequency calculations
marginal: B/C
Joint: A/C
conditional : A/B
Segmented bar graph
stacks bars to make up 100%
mosaic plot
segmented bar graph where the bars in the graph are proportional to the group size
Association definition
knowing the value of one variable helps us predict the other variable
Dotplots
represents every individual value on a simple scale
Stem plots
data representation where each data point is shown as a marker on a “stem” like structure
Histograms
Shows general shape of data
Variance
(Standard deviation)²
Desribing a distribution
Shape, outliers, center, variability (range)
Outliers
Mean and standard deviation are greatly affected, median is resistent. Skewed or outliers use median or IQR to describe center but if not use mean
Outlier calculation
mean-2d, mean+2d or Q1-1.5IQR and Q3+1.5IQR
boxplots and 5 number summary
minimum, quarter 1, median, q3, max
percentile
example: being in the 95th percentile means you are better then 95% of all people in that section
Cumulative relative frequency graph
Proportion on y axis, x axis have Q1, median and q3
Z score
value-mean/SD, z scores show position of a value relative to other values using standard devations above or below the mean
Linear transformations
addition or subtraction, variablility and shape stay the same but for multiplciation and division use the same procedures, shape also stays the same
Density curves
total area= 1
skewed right: mean>median
skewed left: median>mean
Empirical rule
68, 95, 99.7 proportions in a normal dist
Normal dist calculation for probability
normalcdf(lower, upper, mean, sd)
Normal dist calculation for area
invnorm