1) Assuming 15 degrees of freedom, find the following probability (to 2 decimals).Р(T > 1.558) —2) Assuming 11 degrees of freedom, find the following probability (to 2 decimals).Р(T < - 1.507) -3) Assuming 10 degrees of freedom, find the value of k such that P(T > k) = 0.04.|(Round to 3 decimals.)4) Assuming 7 degrees of freedom, find the value of k such that P(T < k) = 0.03.k(Round to 3 decimals.)5) Find the following probability. We do NOT know the degrees of freedom.P(T > to.044(df)) =Do not round. Work optional.

Here AS PER POLICY I HAVE CALCULATED 3 SUBPARTS HERE use t distribution

1) Assuming 15 degrees of freedom, find the following probability (to 2 decimals). P(T > 1.558) : 2) Assuming 11 degrees of freedom, find the following probability (to 2 decimals). P(T < - 1.507) = 3) Assuming 10 degrees of freedom, find the value of k such that P(T > k) = 0.04. k | (Round to 3 decimals.)

1) Assuming 15 degrees of freedom, find the following probability (to 2 decimals). P(T > 1.558) : 2) Assuming 11 degrees of freedom, find the following probability (to 2 decimals). P(T < - 1.507) = 3) Assuming 10 degrees of freedom, find the value of k such that P(T > k) = 0.04. k | (Round to 3 decimals.)

College Algebra

7th Edition

ISBN:9781305115545

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter9: Counting And Probability

Section9.3: Binomial Probability

Problem 2E: If a binomial experiment has probability p success, then the probability of failure is...

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