1) Define a problem where you test a hypothesis mean ux = (a value you choose) with the alternate hypothesis µx # (the same value you have chosen) at the level of %3D significance (0) of 0.05, for a sample size N=11, by also defining your own values for the standard deviation (Sx) and mean (x) of the sample. Show whether the hypothesis is accepted or rejected.

A First Course in Probability (10th Edition)
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Author:Sheldon Ross
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Chapter1: Combinatorial Analysis
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Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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1) Define a problem where you test a hypothesis mean ux= (a value you choose) with
the alternate hypothesis µx (the same value you have chosen) at the level of
significance (X) of 0.05, for a sample size N=11, by also defining your own values for
the standard deviation (Sx) and mean (x) of the sample. Show whether the hypothesis
is accepted or rejected.
2) Define the same problem where you test a hypothesis mean µx = (a value you
choose) this time with the alternate hypothesis ux < (the same value you have
chosen), for the same level of significance (X) of 0.05, same sample size N=11 and
the same standard deviation (Sx) and mean (x) of the sample. Show whether the
hypothesis is accepted or rejected.
Transcribed Image Text:1) Define a problem where you test a hypothesis mean ux= (a value you choose) with the alternate hypothesis µx (the same value you have chosen) at the level of significance (X) of 0.05, for a sample size N=11, by also defining your own values for the standard deviation (Sx) and mean (x) of the sample. Show whether the hypothesis is accepted or rejected. 2) Define the same problem where you test a hypothesis mean µx = (a value you choose) this time with the alternate hypothesis ux < (the same value you have chosen), for the same level of significance (X) of 0.05, same sample size N=11 and the same standard deviation (Sx) and mean (x) of the sample. Show whether the hypothesis is accepted or rejected.
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