Assignment2 NAME: Attention! Late assignments will not be graded. Upload your SP
ID: 3054678 • Letter: A
Question
Assignment2 NAME: Attention! Late assignments will not be graded. Upload your SPSS dataset file (.sav file), output file (.spv file) along with this document (Microsoft Word, doc or docx file) when you submit your assignment on Canvas. Failing to comply with these requirements will result in zero point of vour entire assignment. No exceptions! 1. You are interested in investigating the relationship between the number of hours older adults are sedentary each day and their life satisfaction. Using two questionnaires, you obtained the data saved in lifesat.sav, Variables in the dataset include: respondents' ID, number of hours sedentary per day, and respondents' satisfaction with life on a 7-point Likert-type scale (1 being the least satisfied and 7 being the most satisfied). a) Perform a test of normality on the variable number of sedentary hours. Paste the Tests of Normality Table you obtained from SPSS output window to the space below. (3 points) b) Report the appropriate test of normality and its p-value (3 points) c) Is this variable normally distributed? Explain your answer in statistical terms. (3 points) d) Transform the scores on the number of sedentary hours per day and satisfaction with life variables to z scores. Save your data and upload this data file to Canvas when you submit your assignment. (2 points) e) Analyze the frequency distribution of the two transformed variables (z scores) in SPSS. Past the Frequency Distribution Table you obtained from SPSS output window to the space below. points) f) How many respondents are more than +1.5 standard deviations satisfied with their life? (3 points)Explanation / Answer
Please post 1 Qn per post, as per forum rules
2. Mean = 26
g.
Since you will compare mileages , you will have this in the claim, and the opposite statement in the Ho
Remember what' going to be test or what' the claim is should always go to the alternative hypothesis i.e. H1
Hence,
H1: Mean ! = 26
h. for the above reasons we have Ho: Mean = 26
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