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x bar
Average of numbers in the sample which we use to guess what the real mean of the population is (μ)
SD
How spread out the data is (S or σ)
μ
True average or mean for the whole POPULATION, this is why when u define you have to say “true mean…”
p̂
The percentage of successes out of your SAMPLE SIZE
p
real population proportion (we want to find this but usually don’t have it so we use p hat)
p₀
Proportion stated in the NULL
z-score
a number telling us how far our result is from the expected value (null) if z increases, ex z=2, then the more unusual the result is
t-statistic
similar to z but used with means when the POPULATION SD is unknown so we use a sample SD
degrees of freedom
amount of information we have available, (n-1)
p value
The probability of getting a result this extreme if the null hypothesis is true, so a big p value means likely happen by chance because the results for extreme values given the null hypothesis is very likely too much for it to be an outlier.
alpha
cut off level for deciding if something is surprising or not.
ME
how far we might be from the actual answer
SE
estimated spread of the sampling distribution used to get ME
One sample z interval for a proportion
p hat ± z*(square root (p hat(1-p hat)/n))
One sample z TEST for a proportion
one sample z TEST is TESTING for the null switch the standard error formula from having phat to not z=p hat-p0/square root(p0(1-p0)/n)
One sample t-interval for a mean
x bar ± t*(s/square root(n))
One sample t TEST for a mean
t=xbar-μ0/(s/square root(n))
Two sample z interval for difference in proportions
(phat1-phat2) ± z*(SE for phat1-phat2)
Two sample z TEST for difference in proportions
USE formula with Pc: z=phat1-phat2/(use formula when p1-p2, sphat1-phat2=…)
Pc formula
X1+X2/(n1+n2)
Two Sample t-interval for difference in means
(xbar1-xbar2) ± t*(on formula sheet S of differences in X bar)
Two sample t test for difference in means
t= (xbar1-xbar2)/(formula for standard error of diff in x-bars
test stat=stat-para/standard error translates to…
observed-expected/spread
test uses…
z/t formula
interval uses…
estimate ± standard error