The image displays a section of an online assignment interface featuring a random number table. The table consists of 20 rows and 5 columns filled with three-digit numbers:``` 20, 86, 45, 67, 48 20, 86, 79, 82, 40 93, 88, 57, 91, 71 51, 40, 75, 19, 38 91, 91, 20, 11, 13 90, 42, 26, 26, 12 46, 13, 92, 14, 52 90, 77, 81, 69, 66 70, 88, 17, 7, 10 99, 59, 46, 20, 40 78, 95, 59, 17, 81 99, 5, 50, 69, 19 23, 21, 91, 30, 29 87, 42, 80, 14, 80 90, 37, 91, 85, 39 52, 52, 87, 50, 34 13, 50, 45, 96, 84 79, 24, 4, 29, 93 98, 59, 59, 92, 2 50, 91, 78, 7, 42```Below the number table, there is a field labeled "Provide your answer below:" where students can input their responses. Navigation buttons labeled "Previous" and "Next" are located at the bottom-right corner, indicating that this is part of a sequence in the assignment. This kind of table might be used for statistical analysis, probability exercises, or other mathematical applications involving randomized data sets. **Text from the Image:**A researcher wants to show that the proportion of mosquitoes that carry a certain disease is greater in Region 2 than in Region 1. In a sample of 1,392 mosquitoes trapped in Region 1, 117 test positive for the disease. In a sample of 1,465 mosquitoes trapped in Region 2, 155 test positive for the disease. At the 10% level of significance, is there evidence that the proportion for Region 1 is greater than the proportion for Region 2? What is the test statistic, z, and the corresponding p-value? Compute your answer using a value from the table below.**Table:**The table displayed provides values to assist in hypothesis testing, likely providing p-values corresponding to different z-scores. The table is presented with rows and columns labeled with numeric values. However, specific contents of the table are not visible in detail from the image.**Educational Explanation:**To determine whether there is a significant difference in the proportions of mosquitoes carrying the disease between Region 1 and Region 2, the researcher will conduct a hypothesis test for proportions. The null hypothesis states that the disease proportion in Region 1 is not greater than in Region 2. A test statistic (z-score) is calculated based on the sample data, and this value is compared against a critical value from a standard normal distribution table or a p-value is calculated to draw conclusions about the hypothesis. If the computed p-value is less than the significance level (0.10), the null hypothesis is rejected, indicating a significant difference.

Name: The image displays a section of an online assignment interface featur
Uploaded: 2024-03-20T07:07:00.000Z
Channel: Bartleby
Description: The image displays a section of an online assignment interface featuring a random number table. The table consists of 20 rows and 5 columns filled with three-digit numbers:``` 20, 86, 45, 67, 48 20, 86, 79, 82, 40 93, 88, 57, 91, 71 51, 40, 75,