Within a normal distribution, the sample mean is equal to 3.0. At the 43.32% point within the distribution, the critical value is equal to ______ . Thus the critical boundary will be equal to +_________ and -_______.
We want to find, z-score such that, P(-z < Z < z) = 0.4332
P(-z < Z < z) = 0.4332
=> 2 * P(Z < z) - 1 = 0.4332
=> 2 * P(Z < z) = 1 .4332
=> P(Z < z) = 0.7166
Using standard normal z-table we get, z-score corresponds to probability 0.7166 (or nearest probability) is, z = 0.57
=> Crotical value = 0.57
Thus the critical boundary will be equal to +0.57 and -0.57
Within a normal distribution, the sample mean is equal to 3.0. At the 43.32% point within the distribution, the critical value is equal to ______ . Thus the critical boundary will be equal to +_______...
For a standard normal distribution, find the percentage of data
that are within 1.5 standard deviations from the mean.
Group of answer choices
Question 1 0.11 pts For a standard normal distribution, find the percentage of data that are within 1.5 standard deviations from the mean. 43.32% 86.64% 93.32% 6.68%
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(1 point) What is the value of t* , the critical value of the t distribution for a sample of size 14, such that the probability of being greater than t* is 1%? Preview My Answers Submit Answers
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