1) Define a problem where you test a hypothesis mean µx= (a value you choose) withthe alternate hypothesis px # (the same value you have chosen) at the level ofsignificance (0) of 0.05, for a sample size N=11, by also defining your own values forthe standard deviation (Sx) and mean (X) of the sample. Show whether the hypothesisis accepted or rejected.(Hint: Define and solve a two-sided hypothesis testing question using t(student)distribution. Check MAT271E_PART 10.pdf.)2) Define the same problem where you test a hypothesis mean ux = (a value youchoose) this time with the alternate hypothesis px < (the same value you havechosen), for the same level of significance (0) of 0.05, same sample size N=11 andthe same standard deviation (Sx) and mean (x) of the sample. Show whether thehypothesis is accepted or rejected.(Hint: Define and solve a one-sided hypothesis testing question using t(student)distribution.)3) Define a problem where you test a hypothesis standard deviation ox= (a value youchoose) with the alternate hypothesis ox+ (the same value you have chosen) at thelevel of significance (0) of 0.10, for a sample size N=15, by also defining your ownvalues for the standard deviation (Sx) of the sample. Show whether the hypothesis isaccepted or rejected.(Hint: Define and solve a two-sided hypothesis testing question using x2 (chi-square)distribution.)4) Define the same problem where you test a hypothesis standard deviation ox = (avalue you choose) this time with the alternate hypothesis ox > (the same value youhave chosen), for the same level of significance (0) of 0.10, same sample size N=15and the same standard deviation (Sx) of the sample. Show whether the hypothesis isaccepted or rejected.(Hint: Define and solve a one-sided hypothesis testing question using x2 (chi-square)distribution.)

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Description: 1) Define a problem where you test a hypothesis mean µx= (a value you choose) withthe alternate hypothesis px # (the same value you have chosen) at the level ofsignificance (0) of 0.05, for a sample size N=11, by also defining your own values forthe

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1) Define a problem where you test a hypothesis mean µx= (a value you choose) with the alternate hypothesis px # (the same value you have chosen) at the level of 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. (Hint: Define and solve a two-sided hypothesis testing question using t(student) distribution. Check MAT271E_PART 10.pdf.) 2) Define the same problem where you test a hypothesis mean px = (a value you choose) this time with the alternate hypothesis Px < (the same value you have chosen), for the same level of significance (0) 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.

1) Define a problem where you test a hypothesis mean µx= (a value you choose) with the alternate hypothesis px # (the same value you have chosen) at the level of 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. (Hint: Define and solve a two-sided hypothesis testing question using t(student) distribution. Check MAT271E_PART 10.pdf.) 2) Define the same problem where you test a hypothesis mean px = (a value you choose) this time with the alternate hypothesis Px < (the same value you have chosen), for the same level of significance (0) 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.

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

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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