Task 02 (30 marks) The Vice Chancellor of a university wanted to check the job satisfaction...
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Task 02 (30 marks) The Vice Chancellor of a university wanted to check the job satisfaction level of lecturers in three faculties in the university. He randomly selected 15 lecturers in the university and recorded their attached faculty, received lecture payment in the last month, number of lecture hours completed in the last month and their job satisfaction level. Job satisfaction is measured as a binomial question. Below table indicates the collected responses of each lecturer. 1. Enter the data set by using correct scale of measurements (8 marks) 2. Draw a suitable graph to show the distribution of job satisfaction among faculty (2 marks) 3. Draw a suitable graph to show the relationship between lecture payment and faculty (2 marks) 4. Find out mean lecture hours and standard deviation of lecture hours among three faculties (2 marks). 5. Based on above results and considering the relationship between 'lecture hours' and 'lecture payment' variables, we can get some idea about job satisfaction in these faculties. Therefore, what is the conclusion that you can provide regarding job satisfaction of lecturers in these three faculties using above mentioned two variables (16 marks) Lecturer 1 2 3 4 5 6 7 8 9 10 11 12 13 3 455 14 15 Faculty Faculty A Faculty B Faculty A Faculty B Faculty B Faculty B Faculty B Faculty C Faculty C Faculty C Faculty A Faculty A Faculty C Faculty B Faculty B Lecture Job Satisfaction hours 25 35 30 50 55 45 45 35 35 30 25 25 30 40 35 Satisfied Dissatisfied Satisfied Dissatisfied Dissatisfied Dissatisfied Satisfied Satisfied Satisfied Satisfied Satisfied Satisfied Dissatisfied Dissatisfied Satisfied Lecture payment 81600 27200 108800 29920 34000 27200 27200 116960 88400 82960 84320 102000 28560 27200 34000 Task 02 (30 marks) The Vice Chancellor of a university wanted to check the job satisfaction level of lecturers in three faculties in the university. He randomly selected 15 lecturers in the university and recorded their attached faculty, received lecture payment in the last month, number of lecture hours completed in the last month and their job satisfaction level. Job satisfaction is measured as a binomial question. Below table indicates the collected responses of each lecturer. 1. Enter the data set by using correct scale of measurements (8 marks) 2. Draw a suitable graph to show the distribution of job satisfaction among faculty (2 marks) 3. Draw a suitable graph to show the relationship between lecture payment and faculty (2 marks) 4. Find out mean lecture hours and standard deviation of lecture hours among three faculties (2 marks). 5. Based on above results and considering the relationship between 'lecture hours' and 'lecture payment' variables, we can get some idea about job satisfaction in these faculties. Therefore, what is the conclusion that you can provide regarding job satisfaction of lecturers in these three faculties using above mentioned two variables (16 marks) Lecturer 1 2 3 4 5 6 7 8 9 10 11 12 13 3 455 14 15 Faculty Faculty A Faculty B Faculty A Faculty B Faculty B Faculty B Faculty B Faculty C Faculty C Faculty C Faculty A Faculty A Faculty C Faculty B Faculty B Lecture Job Satisfaction hours 25 35 30 50 55 45 45 35 35 30 25 25 30 40 35 Satisfied Dissatisfied Satisfied Dissatisfied Dissatisfied Dissatisfied Satisfied Satisfied Satisfied Satisfied Satisfied Satisfied Dissatisfied Dissatisfied Satisfied Lecture payment 81600 27200 108800 29920 34000 27200 27200 116960 88400 82960 84320 102000 28560 27200 34000
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Related Book For
Statistics for Management and Economics Abbreviated
ISBN: 978-1285869643
10th Edition
Authors: Gerald Keller
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