quiz 2 equations and material Flashcards
when sample increases and p^ decreases
p^ is more precise
standard deviation of p^
sqrt(p^q^/n)
what should n be for maximum according to central limit theorem
- as n increases the distribution of x^ will approximate a normal distribution
- sample should be big enough for the normal to be reliable
- n>/= 30 is often considered large enough for CLT
n increase with standard deviation decreases
making it more concentrated around the mean
interpret your CI
w/ ___% confidence you can say the difference in averages is (lower bound) and (upper bound)
if 0 is not within CI interval
- likely means the means aren’t the same
- there is a difference between situation 1 and situation 2
point estimator
p^1-p^2
SE
sqrt(p1q1/n1+p2q2/n2)
ME
1.96SE
what might you conclude
that since the probability of p^ (what u measured) is (ex) less than 0.2% the sample info casts doubt on the original claim (ex)
mean of p^
=p
z for p^
p^-u/standard deviation
the formula with p^ and zalpha/2 stuff
p^+/-z(sqrt p^q^/n)
the equations for sample size and what not
n >/= [z/B]^2 (p1q1 +p2q2)