## Analysis of Sexual Activity Across Seasons Using ANOVAA psychologist aims to determine if the season (autumn, winter, spring, and summer) consistently affects people's sexual activity. In the middle of each season, a random sample of 23 students is surveyed using a sexual activity questionnaire. A one-factor ANOVA evaluates the collected data. Answers should be rounded to three decimal places.### ANOVA Summary Table| Source | SS | df | MS | F | P-value ||---------|--------|-----|-------|------|---------|| Between | 58.59 | 3 | 19.53 | 3.63 | 0.0160 || Within | 473.44 | 88 | 5.38 | | || Total | 532.03 | 91 | | | |**Hints:**- To find \( MS_B \) (Mean Square Between), work backwards using the \( df_B \) (degrees of freedom between).- Understand the relationship between \( SS_B \) (Sum of Squares Between), \( SS_W \) (Sum of Squares Within), and \( SS_T \) (Total Sum of Squares).### Explanation- **Between Groups (Between)**: This represents the variance due to the interaction between the groups—seasonal effects in this case.- **Within Groups (Within)**: Accounts for variance within each group.- **Degrees of Freedom (df)**: Indicates the number of independent values that can vary in the analysis. - For Between Groups: \( df_B = 3 \) - For Within Groups: \( df_W = 88 \) - Total \( df_T = 91 \)- **Mean Square (MS)**: SS divided by its respective df.- **F-value**: Calculated by dividing the MS between by MS within; used to determine statistical significance.- **P-value**: Shows the probability that the observed results occurred by chance. A P-value less than 0.05 indicates statistical significance.This table indicates a statistically significant effect of the seasons on sexual activity, as shown by a P-value of 0.0160.

The question is about ANOVA Given : F = 3.63 SSWithin = 473.44 Total no. of seasons ( k ) = 4 Random…

Answered: A psychologist would like to know…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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