43. μ 1. (Confidence interval for µ given 02²) Determine the confidence interval [01, 02] μ,0.95 with confidence level y 0.95 for the mean μ of a normal distribution with variance σ² = 4, using a samples of n = 400 values with sample mean = 3. = 2. (Confidence interval for μ with unknown σ²) Six independent measurements are taken from a normal population. The sample has values x1 = 21, x2 = 19, x322, x4 = 20, x5 = 18, and x6 = 24. Find a 99% confidence interval for the mean.

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43.
μ
1. (Confidence interval for µ given 02²) Determine the confidence interval [01, 02] μ,0.95 with
confidence level y 0.95 for the mean μ of a normal distribution with variance σ² = 4,
using a samples of n = 400 values with sample mean = 3.
=
2. (Confidence interval for μ with unknown σ²) Six independent measurements are taken
from a normal population. The sample has values x1 = 21, x2
=
19, x322, x4 = 20,
x5 = 18, and x6 = 24. Find a 99% confidence interval for the mean.
Transcribed Image Text:43. μ 1. (Confidence interval for µ given 02²) Determine the confidence interval [01, 02] μ,0.95 with confidence level y 0.95 for the mean μ of a normal distribution with variance σ² = 4, using a samples of n = 400 values with sample mean = 3. = 2. (Confidence interval for μ with unknown σ²) Six independent measurements are taken from a normal population. The sample has values x1 = 21, x2 = 19, x322, x4 = 20, x5 = 18, and x6 = 24. Find a 99% confidence interval for the mean.
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