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The Following Questions Are Based on the Problem Description, Regression

Question 27

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The following questions are based on the problem description, regression results, and the RiskSolver Platform (RSP) Discriminant Analysis report below.
A college admissions officer wants to evaluate graduate school applicants based on their GMAT scores, verbal and quantitative. Students are classified as either successful or not-successful in their graduate studies. The officer has data on 20 current students, ten of whom are doing very well (Group 1) and ten who are not (Group 2) .
The following questions are based on the problem description, regression results, and the RiskSolver Platform (RSP) Discriminant Analysis report below. A college admissions officer wants to evaluate graduate school applicants based on their GMAT scores, verbal and quantitative. Students are classified as either successful or not-successful in their graduate studies. The officer has data on 20 current students, ten of whom are doing very well (Group 1) and ten who are not (Group 2) . -Refer to Exhibit 10.1. The straight line distance between two points (X<sub>1</sub>, Y<sub>1</sub>) and (X<sub>2</sub>, Y<sub>2</sub>) is calculated as A) X<sub>1</sub> - Y<sub>1</sub> + X<sub>2</sub> -Y<sub>2</sub> B) (X<sub>1</sub> - X<sub>2</sub>) <sup>2</sup> + (Y<sub>1</sub> - Y<sub>2</sub>) <sup>2</sup> C) D) The following questions are based on the problem description, regression results, and the RiskSolver Platform (RSP) Discriminant Analysis report below. A college admissions officer wants to evaluate graduate school applicants based on their GMAT scores, verbal and quantitative. Students are classified as either successful or not-successful in their graduate studies. The officer has data on 20 current students, ten of whom are doing very well (Group 1) and ten who are not (Group 2) . -Refer to Exhibit 10.1. The straight line distance between two points (X<sub>1</sub>, Y<sub>1</sub>) and (X<sub>2</sub>, Y<sub>2</sub>) is calculated as A) X<sub>1</sub> - Y<sub>1</sub> + X<sub>2</sub> -Y<sub>2</sub> B) (X<sub>1</sub> - X<sub>2</sub>) <sup>2</sup> + (Y<sub>1</sub> - Y<sub>2</sub>) <sup>2</sup> C) D) The following questions are based on the problem description, regression results, and the RiskSolver Platform (RSP) Discriminant Analysis report below. A college admissions officer wants to evaluate graduate school applicants based on their GMAT scores, verbal and quantitative. Students are classified as either successful or not-successful in their graduate studies. The officer has data on 20 current students, ten of whom are doing very well (Group 1) and ten who are not (Group 2) . -Refer to Exhibit 10.1. The straight line distance between two points (X<sub>1</sub>, Y<sub>1</sub>) and (X<sub>2</sub>, Y<sub>2</sub>) is calculated as A) X<sub>1</sub> - Y<sub>1</sub> + X<sub>2</sub> -Y<sub>2</sub> B) (X<sub>1</sub> - X<sub>2</sub>) <sup>2</sup> + (Y<sub>1</sub> - Y<sub>2</sub>) <sup>2</sup> C) D) The following questions are based on the problem description, regression results, and the RiskSolver Platform (RSP) Discriminant Analysis report below. A college admissions officer wants to evaluate graduate school applicants based on their GMAT scores, verbal and quantitative. Students are classified as either successful or not-successful in their graduate studies. The officer has data on 20 current students, ten of whom are doing very well (Group 1) and ten who are not (Group 2) . -Refer to Exhibit 10.1. The straight line distance between two points (X<sub>1</sub>, Y<sub>1</sub>) and (X<sub>2</sub>, Y<sub>2</sub>) is calculated as A) X<sub>1</sub> - Y<sub>1</sub> + X<sub>2</sub> -Y<sub>2</sub> B) (X<sub>1</sub> - X<sub>2</sub>) <sup>2</sup> + (Y<sub>1</sub> - Y<sub>2</sub>) <sup>2</sup> C) D) The following questions are based on the problem description, regression results, and the RiskSolver Platform (RSP) Discriminant Analysis report below. A college admissions officer wants to evaluate graduate school applicants based on their GMAT scores, verbal and quantitative. Students are classified as either successful or not-successful in their graduate studies. The officer has data on 20 current students, ten of whom are doing very well (Group 1) and ten who are not (Group 2) . -Refer to Exhibit 10.1. The straight line distance between two points (X<sub>1</sub>, Y<sub>1</sub>) and (X<sub>2</sub>, Y<sub>2</sub>) is calculated as A) X<sub>1</sub> - Y<sub>1</sub> + X<sub>2</sub> -Y<sub>2</sub> B) (X<sub>1</sub> - X<sub>2</sub>) <sup>2</sup> + (Y<sub>1</sub> - Y<sub>2</sub>) <sup>2</sup> C) D)
-Refer to Exhibit 10.1. The straight line distance between two points (X1, Y1) and (X2, Y2) is calculated as


A) X1 - Y1 + X2 -Y2
B) (X1 - X2) 2 + (Y1 - Y2) 2
C) The following questions are based on the problem description, regression results, and the RiskSolver Platform (RSP) Discriminant Analysis report below. A college admissions officer wants to evaluate graduate school applicants based on their GMAT scores, verbal and quantitative. Students are classified as either successful or not-successful in their graduate studies. The officer has data on 20 current students, ten of whom are doing very well (Group 1) and ten who are not (Group 2) . -Refer to Exhibit 10.1. The straight line distance between two points (X<sub>1</sub>, Y<sub>1</sub>) and (X<sub>2</sub>, Y<sub>2</sub>) is calculated as A) X<sub>1</sub> - Y<sub>1</sub> + X<sub>2</sub> -Y<sub>2</sub> B) (X<sub>1</sub> - X<sub>2</sub>) <sup>2</sup> + (Y<sub>1</sub> - Y<sub>2</sub>) <sup>2</sup> C) D)
D) The following questions are based on the problem description, regression results, and the RiskSolver Platform (RSP) Discriminant Analysis report below. A college admissions officer wants to evaluate graduate school applicants based on their GMAT scores, verbal and quantitative. Students are classified as either successful or not-successful in their graduate studies. The officer has data on 20 current students, ten of whom are doing very well (Group 1) and ten who are not (Group 2) . -Refer to Exhibit 10.1. The straight line distance between two points (X<sub>1</sub>, Y<sub>1</sub>) and (X<sub>2</sub>, Y<sub>2</sub>) is calculated as A) X<sub>1</sub> - Y<sub>1</sub> + X<sub>2</sub> -Y<sub>2</sub> B) (X<sub>1</sub> - X<sub>2</sub>) <sup>2</sup> + (Y<sub>1</sub> - Y<sub>2</sub>) <sup>2</sup> C) D)

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