Using the normal distribution and the z- table prove the critical values of the commonly used confidence coefficient: 90%, 95% and 99% for right– tailed - One - tailed Test (Right) Confidence Coefficient 90% or 0.90 95% or 0.95 99% or 0.99 Level of 10% or 0.10 5% or 0.05 1% or 0.01 Significance Critical Value 1. 28 1. 65 2. 33
Using the normal distribution and the z- table prove the critical values of the commonly used confidence coefficient: 90%, 95% and 99% for right– tailed - One - tailed Test (Right) Confidence Coefficient 90% or 0.90 95% or 0.95 99% or 0.99 Level of 10% or 0.10 5% or 0.05 1% or 0.01 Significance Critical Value 1. 28 1. 65 2. 33
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![Using the normal distribution and the z - table prove the critical values of the commonly
used confidence coefficient: 90%, 95% and 99% for
right- tailed
One - tailed Test (Right)
Confidence
Coefficient
90% or 0.90
95% or 0.95
99% or 0.99
Level of
10% or 0.10
5% or 0.05
1% or 0.01
Significance
Critical Value
1. 28
1. 65
2. 33](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff02e3dd2-3b06-45ed-aeef-972f3436c697%2F27dd516b-d26a-4f97-8091-0a520b58a1bb%2Fyza68nc_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Using the normal distribution and the z - table prove the critical values of the commonly
used confidence coefficient: 90%, 95% and 99% for
right- tailed
One - tailed Test (Right)
Confidence
Coefficient
90% or 0.90
95% or 0.95
99% or 0.99
Level of
10% or 0.10
5% or 0.05
1% or 0.01
Significance
Critical Value
1. 28
1. 65
2. 33
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