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Mathematics, 03.05.2021 07:50 izzysmith6836
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Let's practice on how to calculate the critical values with a given confidence interval,
(this also refers to the critical values for two-tailed in chapter 8, 9) as well as some
relates terms:
1) Given confidence level = 92%. Sketch a graph (bell curve) with shaded tails. Find
the area of each tail, then find the value of a, Za/2.
2) Given confidence level = 96% with sample size n = 36. Sketch'a graph (bell curve)
with shaded tails. Find the area of each tail, then find the value of a, tal2 .
3) Given confidence level = 95%. Sketch a graph of the chi-square (skewed to the
right). Find the area of each tail, then find the value of xỉ, xk:
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