Assertion: sample's distribution | /r/CapableOf | become normal
Facets:
value: as increases
type: TEMPORAL
value: as the sample size
type: OTHER
value: approximately
type: DEGREE
Source sentences:
text: Regardless of the distribution shape of the population, the sampling distribution of becomes approximately normal as the sample size n increases (conservatively n≥30).
text: : The sampling distribution of \(r =0.8\) becomes normal as \(N\) increases.
text: If we do not have a normal distribution, or know nothing about our distribution of our random variable, the CLT tells us that the distribution of the x̄’s will become normal as n increases.
text: When $n \geq 30$, the sampling distribution of the sample mean becomes normal.