Use Non-parametric tests to conclude on the following data.Conclude whether the performance of managers (with or without MBA) are significantly different. WeightGroup WeightGroup1.550Without MBA 1.500With MBA1.679Without MBA 1.541With MBA1.759Without MBA 1.875With MBA1.900Without MBA 1.710With MBA1.890Without MBA 1.750With MBA1.990Without MBA 1.770With MBA1.995Without MBA 1.890With MBA2.000Without MBA 1.980With MBA2.125Without MBA 1.900With MBA

Name: Use Non-parametric tests to conclude on the following data.Conclude wh
Uploaded: 2024-03-20T06:38:44.000Z
Channel: Bartleby
Description: Use Non-parametric tests to conclude on the following data.Conclude whether the performance of managers (with or without MBA) are significantly different. WeightGroup WeightGroup1.550Without MBA 1.500With MBA1.679Without MBA 1.541With MBA1.759With

Answered: Use Non-parametric tests to conclude on…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

See similar textbooks

Related questions

Concept explainers

Topic Video

Question

Use Non-parametric tests to conclude on the following data.

Conclude whether the performance of managers (with or without MBA) are significantly different.

Weight	Group	Weight	Group
1.550	Without MBA	1.500	With MBA
1.679	Without MBA	1.541	With MBA
1.759	Without MBA	1.875	With MBA
1.900	Without MBA	1.710	With MBA
1.890	Without MBA	1.750	With MBA
1.990	Without MBA	1.770	With MBA
1.995	Without MBA	1.890	With MBA
2.000	Without MBA	1.980	With MBA
2.125	Without MBA	1.900	With MBA

Expert Solution

Step 1

Given: The statistical hypothesis that will be formed are:

H0: The performance of managers (with or without MBA) are same.

H1: The performance of managers (with or without MBA) are significantly different.

Let $n_{1}$ be the number of weights in without MBA group; that is; $n_{1}$ =9.

Let $n_{2}$ be the number of weights in with MBA group; that is; $n_{2}$ =9.

In this case two independent populations and the assumption of normality of both the populations is not given so we should use Mann Whitney U test.

To perform the Mann Whitney test, we combine the observations of two independent samples (without MBA and with MBA) and arrange the data in ascending order. After that we rank all these combined observations from smallest to largest.

Step 2

Without MBA	Ranks	WIth MBA	Ranks
1.550	3	1.500	1
1.679	4	1.541	2
1.759	7	1.875	9
1.900	12.5	1.710	5
1.890	10.5	1.750	6
1.990	15	1.770	8
1.995	16	1.890	10.5
2.000	17	1.980	14
2.125	18	1.900	12.5
Total	S=103

Step by step

Solved in 3 steps

Knowledge Booster

$Propositional Calculus$

Learn more about

Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, statistics and related others by exploring similar questions and additional content below.

Similar questions