GenderHours online/weekmale7male15male5male3male6male4male10male4male6male8male6male4male5female4female10female9female5female7female12female2female6female2female6female8female4female4female5female9female12female2female7female2female7Using the following data and a two-sample hypothesis test, determine if the mean number of hours spent online per week is the same for males as it is females. First state your hypothesis, and using a level of significance of 0.05 state your conclusion to your hypothesis.

Using the following data and a two-sample hypothesis test, determine if the mean number of hours spent online per week is the same for males as it is females. First state your hypothesis, and using a level of significance of 0.05 state your conclusion to your hypothesis.

Using the following data and a two-sample hypothesis test, determine if the mean number of hours spent online per week is the same for males as it is females. First state your hypothesis, and using a level of significance of 0.05 state your conclusion to your hypothesis.

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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Question

Gender	Hours online/week
male	7
male	15
male	5
male	3
male	6
male	4
male	10
male	4
male	6
male	8
male	6
male	4
male	5
female	4
female	10
female	9
female	5
female	7
female	12
female	2
female	6
female	2
female	6
female	8
female	4
female	4
female	5
female	9
female	12
female	2
female	7
female	2
female	7

Expert Solution

Step 1

Let $μ_{M}$ be the population mean number of hours spent online per week for males, $μ_{F}$ be the population mean number of hours spent online per week for females. The claim is that the mean number of hours spent online per week is the same for males as it is females. The hypothesis is,

Null hypothesis:

$H_{0} : μ_{M} = μ_{F}$

Alternative hypothesis:

$H_{a} : μ_{M} \neq μ_{F}$

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