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z- score
z= (x- µ)/ σ
t-score
t= (x̄- µ)/ (s/ √n)
x̄= sample mean
µ= population mean
s= sample standard deviation
n= sample size
a sample size is generally considered small if
n < 30
N, to promote independence
n to be 10% or less
For t dist
n-1 and the bigger the n, the smaller the sampling variability
use t-dist
when you dont have POPULATION SD
table
df
across
header
x2 formula
E (obs-E)2/E
DF for chi square
k-1, categories -1 (not n)
chi square chart
always right skewed
t and z score chart
unimodal
t score, df
n-1, n= sample size
inverse norm (precentile)
area: (decimal on the left)
mu:
sd:
SD: when asking the probability of a total…
… multiply mu by n and multiply n by sd then square root
SD: when asking the regular standard deviation and mu when defined by an equation…
multiply mu by coefficient and add y-int, multiply sd by coefficient