The total sample size comprised of (N = 217) participants. The data showed that 117 representing 53.9% of the students were females, 97 representing 44.7% were males and the remaining three representing 1.4% were non-binary with the age being (Mage = 19.89 SD = 1.53). Additionally, demographics such as year of school, living conditions as well as COVID-19 vaccination status were also provided. For the information on year of school, Freshmen (first-year students) formed the majority (41.5%), followed by juniors (26.3%), sophomores (22.1%), seniors (6.9%) and super seniors (3.2%). In describing their living condition, those who lived with friends/roommates was the highest (68.2), then those living with family (21.2%), those staying alone (8.8%) and the other options apart from the ones provided (1.8%). In addition, the large number of participants have been fully vaccinated (46.5%), not vaccinated (25.3%), vaccinated and boosted (22.1%) and others who have received only one shot (6.0%). Participants were asked whether they have ever tested positive for COVID-19 before, those who responded Yes (54.4%) while the No (45.6%). All results are shown in Table I
Table I: Participants’ characteristics (N=271)
Characteristic
|
n
|
%
|
M
|
SD
|
Age (range 18-25)
|
217
|
|
19.89
|
1.53
|
Gender
|
|
|
|
|
Female
|
117
|
53.9
|
|
|
Male
|
97
|
44.7
|
|
|
Nonbinary
|
3
|
1.4
|
|
|
Year in College
|
|
|
|
|
Freshmen
|
90
|
41.5
|
|
|
Sophomore
|
48
|
22.1
|
|
|
Junior
|
57
|
26.3
|
|
|
Senior
|
15
|
6.9
|
|
|
Super senior (5+ years)
|
7
|
3.2
|
|
|
Living Condition
|
|
|
|
|
Alone
|
19
|
8.8
|
|
|
Family
|
46
|
21.2
|
|
|
Friends/Roommates
|
148
|
68.2
|
|
|
Others
|
4
|
1.8
|
|
|
COVID-19 Vaccination Status
|
|
|
|
|
Fully vaccinated.
|
101
|
46.5
|
|
|
Vaccinated and boosted.
|
13
|
6.0
|
|
|
One shot
|
48
|
22.1
|
|
|
Not vaccinated
|
55
|
25.3
|
|
|
Previous COVID-19 diagnosis
|
|
|
|
|
Yes
|
118
|
54.4
|
|
|
No
|
99
|
45.6
|
|
|
Level of perceived risk
The purpose of the research question was to find out the perceived risk of students wearing a face mask. The cut-off points on the five-point Likert scale for the set of data are 1.00-1.60 = low, 1.61-2.20 = weak, 2.21-2.80 = moderate, 2.81-3.40 = strong and 3.41-4.00 = perfect. The results of the descriptive statistics for the perceived risk of face mask wearing as expressed by the students is presented in Table II.
Table II- Descriptive statistics of students’ perceived risk of face mask wearing.
Statements
|
N
|
Mean
|
Std. Dev
|
Skewness
|
Kurtosis
|
How likely is it that you might become infected with COVID-19 when wearing a face mask?
|
217
|
2.89
|
.906
|
.191
|
-.167
|
How likely is it that people in your family and friends might become infected with COVID-19 when wearing a face mask?
|
217
|
2.89
|
.899
|
-.021
|
-.099
|
How likely are you from dying of COVID-19 when wearing face mask?
|
217
|
2.38
|
1.003
|
.202
|
-.450
|
Do I worry about myself contracting COVID-19 while wearing a face mask?
|
217
|
2.49
|
1.137
|
.424
|
-.632
|
Do I worry about a family member contracting COVID-19 while wearing a face mask?
|
217
|
2.71
|
1.128
|
.162
|
-.799
|
Do I worry about COVID-19 becoming severe in the school because of our attitude and behavior toward face mask wearing?
|
217
|
2.88
|
1.277
|
.070
|
-1.034
|
Do I worry about COVID-19 causing a shutdown in schools because of our attitude and behavior toward face mask wearing?
|
217
|
2.99
|
1.253
|
.069
|
-.970
|
Mean of Means
Mean of Std. Dev.
Overall skewness
Overall kurtosis
|
|
2.75
|
1.086
|
.000
|
.349
|
The result shows that the distribution of students’ perceived risk of wearing mask is normal (Sk = 0.000) and platykurtic (kp <3). The results show that, the students expressed that they have moderate level of risk of face mask wearing. This is because the means of means (2.75) lies within the range of moderate level of risk in wearing face mask.
Perceived benefit
The purpose of the research question was to find out the perceived benefit of students in wearing face mask. The cut-off points on the five-point Likert scale for the set of data are 1.00-1.60 = low, 1.61-2.20 = weak, 2.21-2.80 = moderate, 2.81-3.40 = strong and 3.41-4.00 = perfect. The results of the descriptive statistics for perceived of benefit face mask wearing as expressed by the students are presented in Table III.
Table III: Descriptive statistics of students’ perceived benefit of face mask wearing.
Statement
|
N
|
Mean
|
Std. Dev
|
Skewness
|
Kurtosis
|
I believe that wearing a face mask is an effective precautionary measure
|
217
|
3.55
|
1.306
|
-.638
|
-.702
|
I believe that wearing a face mask will protect my health
|
217
|
3.36
|
1.313
|
-.364
|
-1.027
|
I believe that wearing a face mask reduces the chances of getting infected
|
217
|
3.55
|
1.294
|
-.545
|
-.816
|
I believe that wearing a face mask reduces the chances of inhaling unhealthy air
|
217
|
3.57
|
1.223
|
-.608
|
-.544
|
I believe that wearing a face mask will reduce my exposure to novel SARS-CoV-2 virus
|
217
|
3.46
|
1.305
|
-.427
|
-.969
|
I do not fear going out after wearing a face mask
|
217
|
3.76
|
1.087
|
-.504
|
-.366
|
I believe that society will get protected from
viral diseases if people wear face masks
|
217
|
3.14
|
1.327
|
-.169
|
-1.124
|
Mean of Means
Mean of std. dev
Overall skewness
Overall kurtosis
|
|
3.49
|
1.27
|
-.391
|
-.68
|
The result shows the distribution of students on the perceived benefit is negatively skewed (overall Sk = -.391) and platykurtic (overall kp <3). The results show that, the students expressed perfect level of benefit of face mask wearing. This is because the means of means (3.49) lies within the range of perfect level of benefit in wearing face mask.
There is no significant difference in perceived risk due to gender and level.
The purpose of the hypothesis was to find if students have different risk level in wearing face mask as result of their gender and undergraduate student classification level. The result of the descriptive statistics is presented in Table IV.
Table IV: Descriptive statistics of students perceived risk of face mask wearing by gender and level
Gender
|
Levels
|
Mean
|
Std. Deviation
|
N
|
Female
|
Freshmen
|
19.58
|
5.08
|
53
|
Sophomore
|
19.88
|
3.80
|
25
|
Juniors
|
20.19
|
4.54
|
32
|
Seniors
|
19.57
|
3.26
|
7
|
Male
|
Freshmen
|
19.41
|
5.38
|
37
|
Sophomore
|
18.09
|
5.35
|
23
|
Juniors
|
17.28
|
4.74
|
25
|
Seniors
|
19.00
|
4.69
|
7
|
Super seniors (5 + years)
|
18.00
|
3.00
|
5
|
Nonbinary
|
Seniors
|
18.00
|
.
|
1
|
Super seniors (5 + years)
|
24.50
|
3.54
|
2
|
The results showed that among females, the juniors (M = 20.19; SD = 4.54; N = 32) have the highest risks of wearing face masks. The seniors (M = 19.57; SD = 3.26; N = 7) however, have the least risks in wearing face masks. The result also shows that among males, the freshmen (M = 19.41; SD = 5.38; N = 37) have the highest risks in wearing face mask. Conversely, the juniors (M = 17.28; SD = 4.74; N = 25) have the least risks in wearing face masks. Within the Non-binary, it was found that the super seniors (M = 24.50; SD = 3.54; N = 2) have higher risks in wearing face masks than the seniors (M = 18.00; N = 1). To find out whether the differences in the means are significant, a two-way ANOVA was used to test the hypothesis. The result of the two-way ANOVA is presented in Table V.
Table V: Results of the two-way ANOVA on perceived risk due to gender and level
Source
|
Type III Sum of Squares
|
df
|
Mean Square
|
F
|
Sig.
|
Gender
|
114.502
|
2
|
57.251
|
2.466
|
.087
|
Level
|
38.837
|
4
|
9.709
|
.418
|
.795
|
Gender * Level
|
96.898
|
4
|
24.224
|
1.043
|
.386
|
Error
|
4782.382
|
206
|
23.215
|
|
|
Total
|
85308.000
|
217
|
|
|
|
The results show that there is no statistically significant gender difference in the perceived risk of the students in wearing face masks, (F2,206 = 2.466, p= 0.087, p>0.05). This means male and female students have the same level of risk in wearing face masks. Also, the result shows that there is no statistically significant level difference in the perceived risk of the students wearing face masks (F4,206 = 0.418, p= 0.795, p>0.05). This means that students irrespective of their level have the same risks in wearing face masks. Finally, the result shows that there is no significant difference in students’ risk of wearing face by the interaction of gender and level (F4,206 = 1.043, p= 0.386, p>0.05). This means that female and male students of a particular level have the same risks in wearing face masks.
There is no significant difference in perceived benefit due to gender and level.
The purpose of the hypothesis was to find if students have perceived benefits in wearing face mask as result of their gender and level. The result of the descriptive statistics is presented in Table VI.
Table VI: Descriptive statistics of students’ perceived benefit of face mask wearing by gender and level
Gender
|
Levels
|
Mean
|
Std. Deviation
|
N
|
Female
|
Freshmen
|
24.19
|
7.16
|
53
|
Sophomore
|
25.44
|
6.65
|
25
|
Juniors
|
24.41
|
7.09
|
32
|
Seniors
|
29.00
|
4.73
|
7
|
Male
|
Freshmen
|
25.05
|
7.31
|
37
|
Sophomore
|
24.57
|
6.24
|
23
|
Juniors
|
22.88
|
6.98
|
25
|
Seniors
|
23.29
|
9.69
|
7
|
Super seniors (5 + years)
|
24.00
|
6.40
|
5
|
Nonbinary
|
Seniors
|
22.00
|
.
|
1
|
Super seniors (5 + years)
|
13.00
|
8.49
|
2
|
The results showed that among females, the seniors (M = 29.00; SD = 4.73; N = 7) have the highest risks of wearing face masks. The freshmen (M = 24.19; SD = 7.16; N = 53) have the least benefit from wearing face masks. The result also shows that among the males, the freshmen (M = 25.05; SD = 7.31; N = 37) have the highest benefit in wearing face masks. The juniors (M = 22.88; SD = 6.98; N = 25) have the least benefit from wearing face masks. Among the non-binary, it was found that the seniors (M = 22.00; N = 1) have higher benefits in wearing face masks than the super seniors (M = 13.00; SD = 8.49; N = 2). To find out whether the differences in the means are significant, a two-way ANOVA was used to test the hypothesis. The result of the two-way ANOVA is presented in Table VII.
Table VII: Results of the two-way ANOVA on the perceived benefit due to gender and level
Source
|
Type III Sum of Squares
|
df
|
Mean Square
|
F
|
Sig.
|
Gender
|
130.481
|
2
|
65.241
|
1.322
|
.269
|
Level
|
145.906
|
4
|
36.477
|
.739
|
.566
|
Gender * Level
|
180.195
|
4
|
45.049
|
.913
|
.458
|
Error
|
10169.605
|
206
|
49.367
|
|
|
Total
|
139997.000
|
217
|
|
|
|
The results indicate that there is no statistically significant gender difference in perceived benefit of the students in wearing face masks, (F2,206 = 1.322, p= 0.269, p>0.05). This means male and female students have the same perceived benefit in wearing face masks. Also, the result shows that there is no statistically significant level difference in the perceived benefit of the students in wearing face masks (F4,206 = 0.739, p= 0.566, p>0.05). This means that students irrespective of their level have the same perceived benefit in wearing face masks. Finally, the result shows that there is no significant difference in students’ benefit of wearing face masks by the interaction of gender and level (F4,206 = .913, p= 0.458, p>0.05). This means that female and male students of a particular level have the same benefit in wearing face masks.
There is no positive relationship between perceived benefit and attitude.
The purpose of the hypothesis is to find out if there is a positive relationship between students’ perceived benefit of face mask wearing and their attitude towards face mask wearing. The Pearson Moment Correlation Coefficient was used to test the hypothesis. The result of the Pearson Moment Correlation Coefficient is presented in Table VIII.
Table VIII: Pearson Moment Correlation Coefficient of the relationship between students’ perceived benefit and attitude
Variable
|
N
|
R
|
R2
|
p
|
Attitude
|
217
|
-.502
|
.252
|
0.000
|
Perceived benefit
|
217
|
The result as indicated in table IX shows that there is a significant negative moderate relationship between students’ perceived benefit of face mask wearing and their attitude towards face mask wearing (rp= -.502; p = 0.000, p<0.05). This indicates that students with high perceived benefits have moderately low attitudes toward face mask wearing. All things being equal, students with high attitudes have a 25.2% chance of exhibiting low attitudes toward mask wearing.
There is no positive relationship between perceived risk and attitude.
The purpose of the hypothesis is to find out if there is a positive relationship between students’ perceived risk of face mask wearing and their attitude towards face mask wearing. The Pearson Moment Correlation Coefficient was used to test the hypothesis. The result is presented in Table IX.
Table IX: Pearson Moment Correlation Coefficient of the relationship between students’ perceived benefit and attitude
Variable
|
N
|
r
|
R2
|
p
|
Attitude
|
217
|
-.053
|
0.003
|
0.433
|
Perceived risk
|
217
|
The result showed that there is a negative low relationship between students’ perceived risk of face mask wearing and their attitude towards face mask wearing (rp= -.053; p = 0.433, p>0.05). The relationship is not significant. This indicates that students with high perceived risk have a low attitude toward face mask wearing. All things being equal, students with high attitudes have a 0.3% chance of exhibiting low attitudes toward mask wearing. That is students’ perceived risk of wearing face does not significantly explain their attitude towards face mask wearing. Students’ attitudes towards face wearing are explained by other factors other than their perceived risk of wearing face masks.
There is a positive relationship between perceived risk and behavior.
The purpose of the hypothesis is to find out if there is a positive relationship between students’ perceived risk of face mask wearing and their face mask wearing behavior. The Pearson Moment Correlation Coefficient was used to test the hypothesis. The result is presented in Table X.
Table X: Pearson Moment Correlation Coefficient of the relationship between students’ perceived risk and behavior
Variables
|
N
|
r
|
R2
|
p
|
Perceived risk
|
217
|
.087
|
.008
|
0.243
|
Behavior
|
217
|
|
The result shows that there is a positive low relationship between students’ perceived risk of face mask wearing and their face mask wearing behaviour (rp= .087; p = 0.243, p>0.05). The relationship is not significant. The relationship is due to chance. This indicates that students with high risk have low chance of exhibiting a high face mask wearing behaviour. All things considered, students with high risk have 0.8% chance of exhibiting high face mask wearing behaviour. This means that students’ risk of wearing face does not significantly explain their behaviour of face mask wearing. Rather students’ behaviour of face mask wearing is explained by other factors other than their risk of wearing face mask.
There is a significant relationship between perceived benefits and behavior
The purpose of the hypothesis is to find out if there is a significant positive relationship between students’ perceived benefit and behavior of wearing face masks. The Pearson Moment Correlation Coefficient was used to test the hypothesis. The result of the Pearson Moment Correlation Coefficient is presented in Table XI.
Table XI: Pearson Moment Correlation Coefficient of the relationship between students’ perceived benefit and behavior
Variable
|
N
|
r
|
R2
|
p
|
Behavior
|
217
|
.233
|
.054
|
0.002
|
Perceived benefit
|
217
|
The result shows a significant positive relationship between students’ perceived benefit of face mask wearing and their face mask wearing behaviour (rp= .233; p = 0.002, p<0.05). This indicates that students with high benefit have slim chance of exhibiting a high face mask wearing behaviour. All things being equal, students who expressed high benefit have 5.4% chance of exhibiting high face mask wearing behaviour. That is even though students’ benefits of wearing face significantly explain their behaviour of face mask wearing, it explains a small portion of their behaviour. Students’ behaviour of face mask wearing is explained by other factors other than their benefit of wearing face mask.
Data on hypothesis seven was analysed with regression. The hypothesis seeks to check the effect of perceived benefits and perceived risks on attitude towards face mask wearing. The regression would be used because all variables of interest were recoded into continuous variables. are continuous in nature.
The analysis shows a significant fit of the model, F (2, 214) = 41.12, p = <0.001 with an R2 of 0.278. The result shows that only perceived benefit had a significant effect on students’ attitude towards face mask wearing, t (216) = 9.04, r = 0.06, p = <0.001; perceived risk did not make any significant effect to students’ attitude towards face mask wearing, t (216) = -0.12, r = -0.001, p = 0.91. This is because only students’ perceived benefit of wearing face mask predicts students’ attitude towards face mask wearing, which accounts for 52.8% of students’ attitude toward face mask wearing. However, perceived risk is 0.7% of students' attitude towards face mask wearing. Hence, the regression model can be defined by the equation:
ATFWi = 1.419 + 0.058PBi – 0.001PRi
The regression result demonstrated a significant fit of the model, F (2, 178) = 5.570, p = 0.005 with an R2 of 0.059. The result also shows that only perceived benefit had a significant effect on students’ behavior towards face mask wearing, t (180) = 3.12, r = 0.11, p = 0.002; but the perceived risk did not make any significant effect on students’ behavior towards face mask wearing, t (180) = 0.917, r = 0.05, p = 0.36. This means only students’ perceived benefit of wearing face mask predicts students’ behavior towards face mask wearing, which accounts for 22.7% of students’ behavior face mask wearing. However, perceived risk accounts for 6.7% of students’ behavior towards face mask wearing. Hence, the regression model can be defined by the equation:
BTFWi = 26.972 + 0.110PBi + 0.048PRi