According to Bayes’ Theorem , the probability of event A, given that event B has occurred, is P ( A | B ) = P ( A ) ⋅ P ( B | A ) P ( A ) ⋅ P ( B | A ) + P ( A ′ ) ⋅ P ( B | A ′ ) . In Exercises 33–38, use Bayes’ Theorem to find P ( A | B ). 34. P ( A ) = 3 8 , P ( A ′) = 5 8 , P ( B | A ) = 2 3 , and P ( B | A ′) = 3 5
According to Bayes’ Theorem , the probability of event A, given that event B has occurred, is P ( A | B ) = P ( A ) ⋅ P ( B | A ) P ( A ) ⋅ P ( B | A ) + P ( A ′ ) ⋅ P ( B | A ′ ) . In Exercises 33–38, use Bayes’ Theorem to find P ( A | B ). 34. P ( A ) = 3 8 , P ( A ′) = 5 8 , P ( B | A ) = 2 3 , and P ( B | A ′) = 3 5
Solution Summary: The author explains that the value of P(A|B) using Bayes’ Theorem is 0.4.
Find the critical value for a left-tailed test using the F distribution with a 0.025, degrees of freedom in the numerator=12, and degrees of freedom in the
denominator = 50. A portion of the table of critical values of the F-distribution is provided.
Click the icon to view the partial table of critical values of the F-distribution.
What is the critical value?
(Round to two decimal places as needed.)
A retail store manager claims that the average daily sales of the store are $1,500.
You aim to test whether the actual average daily sales differ significantly from this claimed value.
You can provide your answer by inserting a text box and the answer must include:
Null hypothesis,
Alternative hypothesis,
Show answer (output table/summary table), and
Conclusion based on the P value.
Showing the calculation is a must. If calculation is missing,so please provide a step by step on the answers
Numerical answers in the yellow cells
Show all work
Chapter 3 Solutions
Elementary Statistics: Picturing the World (7th Edition)
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