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Interval Estimate
point estimate +/- margin of error, provides information about how close the point estimate is to the parameter.
Margin of Error
computed with σ or s. σ is a better estimate than s.
σ Known
when σ is known or can be solved for. Use z-value in the margin of error.
σ Known Interval Estimate of μ
x̄ ± zα/2*(σ/√n)
Margin of Error Calculation
ME = zα/2*(σ/√n)
Values of zα/2 for Commonly Used Confidence Levels
90% = 1.645, 95% = 1.960, 99% = 2.576
Confidence Level
1 - α; the level that we are ##% confident that the interval estimate includes μ.
Confidence Coefficient
confidence level percentage turned into a number.
Normal Distribution Approximation
if n ≥ 30, it's adequate. If population dist. highly skewed/has outliers, n ≥ 50. If population only roughly symmetric/believed to be at least approximately normal, n ≤ 15
E
desired margin of error, often a smaller amount than ME because it guarantees better accuracy. To reach this, increase n.
Necessary Sample Size
n = (zα/2²*σ²)/E²