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mean of linear combination: the expected value is always ______. means simply ___ or _____.
linear; add; subtract
variance of linear combination: coefficients (a) are always _______. the sign of a ______ matter for variance. variances always ____.
squared; doesn’t; add
f(var) = sigma = ?
sqrt(var)
sum of n independent, identically distributed random variables with mean μ and variance σ² : E(Sn), Var(Sn), σsn
n*μ, n*σ², σ*sqrt(n)
sample mean (all coefficients equal 1/n): E(X bar), Var(X bar), σx bar
μ, σ²/n, σ/sqrt(n)
difference of two independent sample means: E(X1 bar - X2 bar), Var(X1 bar - X2 bar)
μ1 - μ2, σ12/n1 + σ22/n2
if each Xi is normally distributed, the linear combination of these Xi is…
also normally distributed
uncertainty accumulates due to…
squaring coefficients
if p-value ≤ alpha…
reject the null
if p-value>alpha…
fail to reject the null
if |test stat| > critical value
reject the null
if |test stat| ≤ critical value
fail to reject the null