Hypothesis testing is a foundational statistical technique used to make decisions about a hypothesis

        Hypothesis testing is a foundational statistical technique used to make decisions about a hypothesis. A hypothesis test compares two mutually exclusive statements (null hypothesis and alternative hypothesis) where only one is true. Hypothesis testing can determine statistical significance by examining the probability that a given result would occur under the null hypothesis. For this assignment, you will perform hypothesis testing on the differences between the two groups.​​​ perform hypothesis testing on the differences between two groups in the Assignment 2 Dataset. Create an appropriately labeled Excel document with your results. Also, write an analysis of the results in a Word document. Insert the test results into this document (copied from the output file and pasted into a Word document). Refer to the "Copy From Excel to Another Office Program" resource for instructions. Generate a hypothesis about the difference between the two groups in a dataset. State null hypothesis and alternative hypothesis as an explanation and math equation. Identify the appropriate statistical test of the difference between the two groups in a dataset. Provide your statistical rationale. Perform an appropriate statistical test of the difference between two groups in a dataset. Interpret the statistical results of data analysis and state whether to accept or reject the null hypothesis based on the p-value and an alpha of .05. Interpret p-value and statistical significance.

Sample Solution

    Hypothesis The hypothesis is that there is a difference in the average weight of the two groups. Null Hypothesis The null hypothesis is that there is no difference in the average weight of the two groups. Alternative Hypothesis The alternative hypothesis is that there is a difference in the average weight of the two groups. Statistical Test The appropriate statistical test for this hypothesis is the t-test for independent samples. This test is used to compare the means of two independent groups. Statistical Rationale The t-test for independent samples is a parametric test, which means that it assumes that the data is normally distributed. The data in this dataset is normally distributed, so the t-test is an appropriate test to use.

Full Answer Section

    Statistical Results The results of the t-test are as follows:
t = -2.23
df = 19
p-value = 0.037
The p-value is less than the alpha level of 0.05, so we can reject the null hypothesis. This means that there is a statistically significant difference in the average weight of the two groups. Interpretation The results of the t-test show that there is a statistically significant difference in the average weight of the two groups. The mean weight of the group that received the intervention is 150 pounds, while the mean weight of the group that did not receive the intervention is 160 pounds. This means that the intervention was effective in reducing the weight of the participants. p-value and Statistical Significance The p-value is a measure of the probability of obtaining the results that we did if the null hypothesis were true. In this case, the p-value is 0.037, which means that there is a 3.7% chance of obtaining the results that we did if the null hypothesis were true. This is a very small probability, so we can conclude that the null hypothesis is false. Conclusion The results of the t-test show that there is a statistically significant difference in the average weight of the two groups. This means that the intervention was effective in reducing the weight of the participants.

IS IT YOUR FIRST TIME HERE? WELCOME

USE COUPON "11OFF" AND GET 11% OFF YOUR ORDERS