Analysis and reporting of biostatistical data
Por: jan.knust • 25/5/2015 • Trabalho acadêmico • 613 Palavras (3 Páginas) • 585 Visualizações
HSC2141: Analysing Patterns of Health and Disease
Assessment Task 2: Written assignment – Analysis and
reporting of biostatistical data
Janderson de Araujo Knust - 26215675
Monash University
Section A
1 -
School Type | Frequency | Percentages |
1 | 80 | 51,61% |
2 | 49 | 31,61% |
3 | 9 | 5,81% |
4 | 17 | 10,97% |
Total | 155 | 100,00% |
2-
[pic 1]
Figure 1: School Type (frequency) 1 = Co‐educational – government 2 = Single sex – private 3 = Single sex – government 4 = Co‐educational – private (n=155).
3- According to the data 80 of the 155 surveyed attend government co-educational schools and being 51.61% of the total. Of all 155 students, 49 attend to private schools of single sex, being 31.61% of the total. In relation to students that attend to single sex government schools, they are 9 of 155 students and the total of 5.81%. Finally, students of co-educational private schools are a total of 17 of 155 and them 10.97% of the total.
4-
Number of “close friends” | Frequency | Percentages | Cumulative percentages |
0 | 7 | 4,52% | 4,52% |
1 | 19 | 12,26% | 16,78% |
2 | 30 | 19,35% | 36,13% |
3 | 23 | 14,84% | 50,97% |
4 | 34 | 21,94% | 72,91% |
5 | 23 | 14,84% | 87,75% |
6 | 12 | 7,74% | 95,49% |
7 | 4 | 2,58% | 98,07% |
8 | 2 | 1,29% | 99,36% |
12 | 1 | 0,65% | 100% |
Total | 155 | 100,00% |
5-
[pic 2]
Figure 2: Number of “close friends” self-reported by students (n=155).
6-
According to the data, most students believe that they 4 friends and they are 34 of 155 students being a total of 21.94%. Furthermore, 7 students consider themselves not having friends with a total of 4.52%. 19 students have only 1 friend, namely 12.26%. 30 students consider themselves with 2 friends, being a total of 19.35%. 23 students with 3 friends being a total of 14.84%. 23 students with 5 friends being a total of 6 14,84%. 12 students with 6 friends, a total of 7.74%. 4 students with 7 friends, a total of 2.58%. 2 students with 8 friends being a total of 1.29%. Finally, only 1 student consider to have 12 friends, being a total of 0,65%.
Section B
1 a-
[pic 3]
Figure 3 – Number of text by number of friends (n=155).
1 b -
r= 0,312433
y = 2,7934x + 19,451
R² = 0,0976
1 c –
R= 0,312433. It means that is no correlation between the numbers of friends and texts. A value near zero means that there is a random, nonlinear relationship between the two variables
R 2 = 0.0976, which means that approximately 9% of the total variation in texts can be explained by the linear relationship between number of friends and number of texts. The other 91% of the total variation in the texts remains unexplained.
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