Should show calculator / technology inputs for work. 1) Assuming 10 degrees of freedom, find the following probability (to 2 decimals). P(T > 0.879) : 2) Assuming 9 degrees of freedom, find the following probability (to 2 decimals). P(T < – 2.15) = 3) Assuming 8 degrees of freedom, find the value of k such that P(T > k) = 0.02. k (Round to 3 decimals.) 4) Assuming 13 degrees of freedom, find the value of k such that P(T < k) = 0.04. k (Round to 3 decimals.)

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Should show calculator / technology inputs for work.
1) Assuming 10 degrees of freedom, find the following probability (to 2 decimals).
P(T > 0.879)
2) Assuming 9 degrees of freedom, find the following probability (to 2 decimals).
P(T < – 2.15) =
3) Assuming 8 degrees of freedom, find the value of k such that P(T > k) = 0.02.
k
(Round to 3 decimals.)
4) Assuming 13 degrees of freedom, find the value of k such that P(T < k) = 0.04.
k
(Round to 3 decimals.)
Transcribed Image Text:Should show calculator / technology inputs for work. 1) Assuming 10 degrees of freedom, find the following probability (to 2 decimals). P(T > 0.879) 2) Assuming 9 degrees of freedom, find the following probability (to 2 decimals). P(T < – 2.15) = 3) Assuming 8 degrees of freedom, find the value of k such that P(T > k) = 0.02. k (Round to 3 decimals.) 4) Assuming 13 degrees of freedom, find the value of k such that P(T < k) = 0.04. k (Round to 3 decimals.)
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