Which of the Following Statements Are Not True?
A) a Correct

Multiple Choice

Which of the following statements are not true?

A) A correct interpretation of a $100 ( 1 - \alpha ) \%$
Confidence interval for the mean $\mu$
Relies on the long-run frequency interpretation of probability.
B) It is correct to write a statement such as $P [ \mu \text { lies in the interval } ( 70,80 ) ] = .95$
C) The probability is .95 that the random interval $\bar { X } \pm 1.96 \cdot \sigma / \sqrt { n }$
Includes or covers the true value of $\mu$
)
D) The interval $\bar { x } \pm 1.645 \cdot \sigma / \sqrt { n }$
Is a 90% confidence interval for the mean $\mu$
)
E) None of the above statements are true.