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Suppose someone uses a standardization theorem for a single variable to produce the value of Z equals -6.95. Suppose also that the probability they desire to calculate is P( Z < (line under <) -6.95). Even though Z equals -6.95 is not on the Z chart we can still conclude that a. The probability is going to lead to strongly rejecting the null hypothesis b. The probability is equivalent to the binomial formula calculation, but not very rare c. The probability is basically 100% d. Probability is basically zero

Suppose someone uses a standardization theorem for a single variable to produce the value of Z equals -6.95. Suppose also that the probability they desire to calculate is P( Z < (line under <) -6.95). Even though Z equals -6.95 is not on the Z chart we can still conclude that a. The probability is going to lead to strongly rejecting the null hypothesis b. The probability is equivalent to the binomial formula calculation, but not very rare c. The probability is basically 100% d. Probability is basically zero

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Suppose someone uses a standardization theorem for a single variable to produce the value of Z equals -6.95. Suppose also that the probability they desire to calculate is P( Z < (line under <) -6.95). Even though Z equals -6.95 is not on the Z chart we can still conclude that

a. The probability is going to lead to strongly rejecting the null hypothesis

b. The probability is equivalent to the binomial formula calculation, but not very rare

c. The probability is basically 100%

d. Probability is basically zero

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