3.3.4 H2: living condition has a positive effect on
consumers green buying decision
3.3.4.1 H2a: The place of living is positively linked to green
buying behavior
For this hypothesis the null hypothesis is:
H0 = the place of living is not explaining the consumption of
green products H1 = the place of living has an effect on the consumption of
green product
Table 3.23 H2a: Model Summary
Récapitulatif des modèles
Modèle
|
R
|
R-deux
|
R-deux ajusté
|
Erreur standard de l'estimation
|
1
dimensi
on0
|
,283a
|
,080
|
,074
|
1,05686
|
a. Valeurs prédites : (constantes), 2
For this hypothesis, we could observe that the correlation
between the variables, the place of living and the consumption of green
products is 0.283. Moreover, R-square is equal to 0.080 this means that only 8%
of the variance of green consumption could be explained by the place of living;
therefore it seems that the consumption of green products is not dependent of
the place of living.
Table 3.24 H2a ANOVA Table
ANOVAb
Modèle
|
Somme des carrés
|
ddl
|
Moyenne des carrés
|
D
|
Sig.
|
1 Régression
Résidu
Total
|
14,364 165,309 179,673
|
1
148
149
|
14,364
1,117
|
12,860
|
,305a
|
a. Valeurs prédites : (constantes), 2
b. Variable dépendante : green_consump
The part of variance none explain by the independent variable
is much more important, 165.309, than the part explain by the independent
variable, 14.364. So it seems that the place of living doesn't have an effect
upon the green consumption. In this case, the D (F) value is 12.860 and is
significant at p < 0.0005. In other words, at the p = 0.05 level of
significance, there exists enough evidence to conclude that the slope of the
population regression line is close to zero and, hence, that the place of
living isn't useful as a predictor of green consumption. Therefore we keep the
null hypothesis formulated above. So there isn't a statistically significant
relationship between the green consumption and the place of living.
Table 3.25 H2a Coefficients Table
Coefficientsa
Modèle
|
|
Coefficients
|
|
|
|
Coefficients non standardisés
|
standardisés
|
|
|
|
A
|
Erreur standard
|
Bêta
|
T
|
Sig.
|
1 (Constante)
|
4,087
|
,197
|
|
20,777
|
,305
|
2
|
-,362
|
,101
|
-,283
|
-3,586
|
,010
|
a. Variable dépendante : green_consump
For this hypothesis, the regression equation could be drawn as
followed: Green consumption = 3.056+0.159*legal status
For the p-value, in this case p = .010 therefore we get .010
> 0.05, as a consequence we keep H0 and we have to say that the legal status
can't explain the consumption of green products.
3.3.4.2 H2b: The household size is positively linked to green
buying behavior
For this hypothesis the null hypothesis is:
H0 = the household size is not explaining the consumption of
green products H1 = the household size permits to explain the consumption of
green product
Table 3.26 H2b Model Summary
Récapitulatif des modèles
Modèle
|
R
|
|
R-deux
|
R-deux ajusté
|
Erreur standard de l'estimation
|
dimensio
n0
|
1
|
|
,090a
|
,008
|
,001
|
1,09738
|
a. Valeurs prédites : (constantes), 2
For this hypothesis, we could observe that the correlation
between the variables, the household size and the consumption of green products
is 0.090. Moreover, R-square is equal to 0.008 this means that only 0.8% of the
variance of green consumption could be explained by the household size;
therefore it seems that the consumption of green products is not dependent at
all of the household size.
Table 3.27 H2b ANOVA Table
ANOVAb
Modèle
|
Somme des carrés
|
ddl
|
Moyenne des carrés
|
D
|
Sig.
|
1 Régression
Résidu
Total
|
1,447 178,226 179,673
|
1
148
149
|
1,447 1,204
|
1,201
|
,275a
|
a. Valeurs prédites : (constantes), 2
b. Variable dépendante : green_consump
The part of variance none explain by the independent variable
is much more important, 178.226, than the part explain by the independent
variable, 1.447. So it seems that the household size doesn't have an effect
upon the green consumption. In this case, the D (F) value is 1.201 and is
significant at p < 0.0005. In other words, at the p = 0.05 level of
significance, there exists enough evidence to conclude that the slope of the
population regression line is close to zero and, hence, that the household size
isn't useful as a predictor of green consumption. Therefore we keep the null
hypothesis formulated above. So there isn't a statistically significant
relationship between the green consumption and the household size.
Table 3.28 H2b Coefficients Table
Coefficientsa
Modèle
|
|
Coefficients
|
|
|
|
Coefficients non standardisés
|
standardisés
|
|
|
|
A
|
Erreur standard
|
Bêta
|
t
|
Sig.
|
1 (Constante)
|
3,728
|
,266
|
|
14,020
|
,000
|
2
|
-,187
|
,171
|
-,090
|
-1,096
|
,275
|
a. Variable dépendante : green_consump
For this hypothesis, the regression equation could be drawn as
followed: Green consumption = 3.728-0.187*household size
For the p-value, in this case p = .275 therefore we get .275
> 0.05, as a consequence we keep H0 and we have to say that the household
size can't explain the consumption of green products.
|