In: Statistics and Probability
Construct a relative frequency distribution of your data. Remember each class should have the same width, for example, classes of 0 to 5, 6 to 10, 11 to 15, etc. In 3 tabs:
classes | frequency | relative frequency |
Data: The researcher asks 25 students, "On average, how many hours daily a college student spends on social networks?"
Respondent Hours of S.N.
1 |
1h40m |
2 |
2h30m |
3 |
2h30m |
4 |
2h30m |
5 |
2h10m |
6 |
2h |
7 |
2h |
8 |
3h |
9 |
2h20m |
10 |
2h20m |
11 |
2h20m |
12 |
2h40m |
13 |
2h30m |
14 |
2h30m |
15 |
2h30m |
16 |
2h10m |
17 |
2h50m |
18 |
2h50m |
19 |
2h10m |
20 |
2h |
21 |
1h50m |
22 |
1h50m |
23 |
2h40m |
24 |
2h30m |
25 |
3h |
First we will convert the data into minutes, we have:
Respondent Hours of S.N.
1 |
1h40m=100min |
2 |
2h30m=150min |
3 |
2h30m=150m |
4 |
2h30m=150m |
5 |
2h10m=130m |
6 |
2h=120m |
7 |
2h=120m |
8 |
3h=180 |
9 |
2h20m=140m |
10 |
2h20m=140m |
11 |
2h20m=140m |
12 |
2h40m=160m |
13 |
2h30m=150m |
14 |
2h30m=150m |
15 |
2h30m=150m |
16 |
2h10m=130m |
17 |
2h50m=170m |
18 |
2h50m=170m |
19 |
2h10m=130m |
20 |
2h=120m |
21 |
1h50m=110m |
22 |
1h50m=110m |
23 |
2h40m=160m |
24 |
2h30m=150m |
25 |
3h=180m |
Here minimum is 100 and maximum is 180
Therefore the class width is:
h=30, Rounding off to nearest tens.
Hence the frequency distribution is
classes | frequency | relative frequency |
100-130 6 6/25=0.24
130-160 13 13/25=0.52
160-190 6
Total = 25 6/25=0.24