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0 listed below are the customer satisfaction ratings (out of a possible 100 points) given by a random sample of 5 home depot and 5 lowes customers at 12pm this p. ex3 difference in the average customer satisfaction rating for home depot and lowes at de,17 state the hypothesis in terms of home depot - lowes. home depot 79, 81. loves 72, 78, 79, 76, 72

1 Answer

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Final answer:

The subject is Mathematics, specifically statistics and hypothesis testing in a College-level course. The question requires analyzing customer satisfaction data to test for a significant difference between the average satisfaction of Home Depot and Lowe's customers using appropriate statistical methods.

Step-by-step explanation:

The subject of this question is Mathematics, specifically focused on hypothesis testing and statistics. These types of questions are characteristic of introductory statistics courses at the College level. The question involves comparing customer satisfaction ratings for two different stores and sets the stage for a hypothesis test that would ascertain whether there is a significant difference in the satisfaction levels between Home Depot and Lowe's customers. The scenario described requires formulating null and alternative hypotheses and possibly conducting a t-test or another statistical test to determine if the observed difference in sample means reflects a true difference in the populations or if it could have occurred by random chance.

To summarize the approach, one would:

State the null hypothesis (H0) that there is no difference in average customer satisfaction ratings between the two stores.

State the alternative hypothesis (H1) that there is a difference (specify the direction if necessary).

Calculate the sample mean and standard deviation for both groups.

Determine the appropriate test statistic and its distribution under the null hypothesis.

Calculate the test statistic using the sample data.

Decide on a significance level (alpha) for the test.

Compare the test statistic to critical values or use the p-value approach to determine whether to reject the null hypothesis.

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User Invictus
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