The impact of capital structure on the performance of construction companies: A study from Vietnam stock exchanges

This paper studies the impact of the factors reflecting the capital structure on the performance of construction companies listed on the Vietnam Stock Exchange by using a sample of 59 listed construction companies in three years (177 observations). This research is accomplished by applying a linear regression model and correlation analysis. The results show that: (1) factors such as number of years of operation, asset size, debt/equity do not affect return on assets (ROA) and return on equities (ROE); (2) the factor of total fixed assets / total assets yields a positive and significant impact on ROA and ROE; (3) the ratios of total debt / total equity and long term debt / total equity maintain negative impacts on ROA; and (4) debt / equity has a strong positive effect on ROE

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The impact of capital structure on the performance of construction companies: A study from Vietnam stock exchanges
o examine the distribution of the data set, and the result showed 
that the data set was not normally distributed due to the secondary data set. For this reason, Spearman’s Rank correlation has 
been used instead to analyze the relationship between factors affecting ROA. The results show that: P-value of three variables: 
LERa (total debt/total capital), TANG1 (fixed assets/total asset) and EQ_1 (equity/total capital) are 0.000 which is less than 
0.005. Therefore, there is a relationship between these three variables and ROA. Fixed assets to total assets had a positive 
relationship with ROA as indicated by β (Spearman Correlation) = 0,271. This experiment proves that in a specific period of 
time, if a construction company invests more in fixed assets, it would end up with higher ROA. This result also confirms the 
effect of operating leverage, i.e. when a firm passes their breakeven point; investing more in fixed assets would result in higher 
EBIT and vice versa. On the other hand, β of LERa and EQ_1 are -0.54 and 0.53, respectively, meaning that total debt/total 
assets had a negative relationship with ROA. Therefore, if a firm relies more on debts to finance their assets would be in the 
downturn stage of the economy, ROA would decrease and vice versa. Thus, finance independence would help to improve ROA. 
Multi-variables regression analysis, estimate parameters and test the hypothesis of the model were conducted on the data set of 
59 construction companies listed on the Stock Exchange in Vietnam in a three-year period (2014-2016) by using SPSS22. This 
analysis helps to assess whether there is any variable affected by another variable in the same model; and if there is a relationship 
like that, whether it is a positive or negative correlation. Multi-variables regression is used to examine the soundness of the 
hypothesis about independent variables in model 01. OLS is used to estimate the parameters and T-test is applied to verify the 
supposition for the model with the confidence interval of 95%. 
H0: there is a positive relationship between Xi and ROA 
H1: there is no positive relationship between Xi and ROA 
The result of multi-variables regression analysis is presented in the Table 3 as follows: 
Table 3 
Explanation parameters of the model 
Model Summary 
Model R R Square_R2 Adjusted R Square Std. Error of the Estimate 
1 .993a .986 .986 .2299010 
2 .993b .987 .987 .2206084 
3 .994c .988 .987 .2159114 
a. Predictors: (Constant), TANG1_Fixed assets/Total assets 
b. Predictors: (Constant), TANG1_Fixed assets/Total assets, LERb_Long-term debt/Total capital 
c. Predictors: (Constant), TANG1_Fixed assets/Total assets, LERb_Long-term debt/Total capital, LERa_Total debt/Total capital 
Source: Compiled by the authors based on research results 
 174
Correlation coefficient R of 0.993 in the model (1) shows the close relationship between fixed assets/total assets and ROA. R2 of 
0.986 indicates that fixed assets/total assets can explain for 98.6% the change of ROA. After adding LERa_ total debt/total capital and 
LERb_long-term debt/total capital (model 3), adjudged R2 is 0.987. This means that when three variables are added into the 
model, it can explain for 98.7% the change of ROA (0.001% increase compared with the model (1)). In other words, 98.7% the 
change of ROA can be explained by independent variables. 
Table 4 
Result of multivariable regression – ANOVA 
Model Sum of Squares df Mean Square F Sig. 
1 Regression 586.023 1 586.023 11087.478 .000b 
Residual 8.510 161 .053 
Total 594.532 162 
2 Regression 586.746 2 293.373 6028.037 .000c 
Residual 7.787 160 .049 
Total 594.532 162 
3 Regression 587.120 3 195.707 4198.120 .000d 
Residual 7.412 159 .047 
Total 594.532 162 
a. Dependent Variable: ROA 
b. Predictors: (Constant), TANG1_Fixed assets/Total assets 
c. Predictors: (Constant), TANG1_Fixed assets/Total assets, LERb_Long-term debt/Total capital 
d. Predictors: (Constant), TANG1_Fixed assets/Total assets, LERb_Long-term debt/Total capital, LERa_Total debt/Total capital 
Source: Compiled by the authors based on research results 
P-value < 0.05, means that these three models are appropriate, therefore regression analysis can be applied. However, model (3) 
is the most appropriate. Multivariable regression applied on independent variables in the model (1) results in P-value <0.05, 
meaning that the estimation of parameters while running regression, therefore the result is statistical significance. This means that 
there is a relationship between fixed assets/total capital and capital structure, indicated through: long-term debt/total capital, 
total debt/total capital, total debt/total capital. 
Table 5 
Result of multivariable regression 
Model Unstandardized Coefficients 
Standardized 
Coefficients t Sig. Collinearity Statistics 
B Std. Error Beta Tolerance VIF 
1 (Constant) -.147 .044 -3.357 .001 
LERb_Long-term debt/Total capital -.331 .095 -.032 -3.489 .001 .965 1.037 
Number of years in operation .002 .003 .006 .689 .492 .969 1.032 
LERa_Total debt/Total capital -.034 .013 -.023 -2.521 .003 .919 1.088 
LERc_Total debt/ Equity 1.915E-5 .000 .003 .388 .698 .993 1.007 
TANG1_Fixed assets/Total assets 1.243 .011 .993 111.455 .000 .997 1.004 
EQ_1_Equity/total capital .043 .049 .008 .884 .378 .916 1.092 
a. Dependent Variable: ROA 
Source: Compiled by the authors based on research results 
The equation for regression can be rewritten as follows: 
ROA = -0,147 + 0,993×TANG1-0,023×LERa- 0,032×LERb +ei 
If any variable increases or decreases one unit while other variables are fixed, ROA changes on average as below: 
 An increase (or decrease) of 1% of fixed assets/total assets results in an increase (or decrease) of 0.993 of ROA. 
 An increase (or decrease) of 1% of total debt/total capital results in a decrease (or increase) of 0,023 of ROA. 
 An increase (or decrease) of 1% of Long-term debt/total capital results in a decrease (or increase) of 0,032 of ROA. 
To assess the relationship between capital structure and ROE, we have conducted correlation matrix in order to examine the 
relationship between the dependent variables and independent variables in ROE model. Similar to the ROA regression model 
(model 1), because data are often not distributed, to analyze the relationship between factors and ROE, the Spearman's Rank 
correlation is used instead (Trong & Chu, 2015). The results have shown that the P value of the three variables ROA, TANG1- 
fixed assets / total assets and total liabilities/equity equals 0.000 (<0.005), which means that these three variables are related to 
ROE. The result is shown that P-value of three variables ROA, TANG1- fixed assets/total assets and total debt/equity are equal 
to 0.000 (< 0.005), which suggests that these three variables have a relationship with ROE. β (Spearman Correlation) of 0.237 
also suggests that fixed assets/total assets have a relationship with ROE. The higher the level of fixed assets/total assets is, the 
higher the ROE is. Experiment analysis conducted in this research is not against the meaning of the degree of total leverage 
T.T.T. Vu et al. /Accounting 6 (2020) 175
which shows the relationship between the level of fixed assets and ROE in a firm. β of ROA and total debt/equity are 0.553 and 
-0.233, respectively, suggesting the positive relationship between ROA and ROE, and a negative relationship between total 
debt/equity and ROE. Multivariable regression analysis for ROE, estimation of parameters of the model and test the hypothesis 
of the model for ROE is conducted similar to ROA. Multivariable regression analysis is applied in order to verify the supposition 
about the relationship between independent variables of the model 02 and ROE. The result is shown in Table 6 as follows: 
Table 6 
Explanation coefficients of the model 
Model R R Square Adjusted R Square Std. Error of the Estimate Durbin-Watson 
1 .477a .227 .222 8.5003613 
2 .582b .339 .330 7.8876041 1.562 
a. Predictors: (Constant), TANG1_fixed assets/total assets 
b. Predictors: (Constant), TANG1_fixed assets/total assets, LERc_Total debt/Equity 
c. Dependent Variable: ROE 
Source: Compiled by the authors based on research results 
The result in Table 6 shows that R2 in the model (2) is 33%, which suggests that there is 33% out of 100% the change of ROE 
is from independent variables, other from other factors, not in the model. Also, the results of ANOVA test are presented in Table 
7 as follows, 
Table 7 
Result of multivariable regression – ANOVA 
ANOVAa 
Model Sum of Squares df Mean Square F Sig. 
1 Regression 3438.891 1 3438.891 47.593 .000b 
Residual 11705.495 162 72.256 
Total 15144.386 163 
2 Regression 5127.884 2 2563.942 41.211 .000c 
Residual 10016.502 161 62.214 
Total 15144.386 163 
a. Dependent Variable: ROE _ Return on equity 
b. Predictors: (Constant), TANG1_ fixed assets/total assets 
c. Predictors: (Constant), TANG1_fixed assets/total assets, LERc_total debt/equity 
Source: Compiled by the authors based on research results 
Significance level of F-statistics for 2 models with P-value <0.5 suggests that capital structure has relationship with ROE. 
Therefore, three models are appropriate for regression analysis. 
Table 8 
Result of multivariable regression 
Model 
Unstandardized 
Coefficients 
Standardized 
Coefficients t Sig. Collinearity Statistics 
B Std. Error Beta Tolerance VIF 
1 (Constant) .638 .674 .947 .345 
TANG1_fixed assets/total assets 3.011 .436 .477 6.899 .000 1.000 1.000 
2 (Constant) .458 .626 .731 .466 
TANG1_fixed assets/total assets 3.030 .405 .480 7.481 .000 1.000 1.000 
LERc_total debt/equity .009 .002 .334 5.210 .000 1.000 1.000 
a. Dependent Variable: ROE_Return on equity 
Source: Compiled by the authors based on research results 
The result of multivariable regression analysis with dependent variables listed in the model (2) shows that the estimation of 
parameters while applying regression is statistically significant since P-value <0.05. This means that there is a relationship between 
fixed assets/total assets and capital structure, shown by two variables: TANG1_ fixed assets/total assets and total debt/equity. 
Tolerance in the test is more than 0.17 and VIF less than 10 suggesting that there is no correlation between variables affecting 
beta parameter estimation. The equation for regression can be rewritten as follows: 
ROE = 0.458 + 0.48×TANG1+0.334×LERc +ei 
If one variable increases or decrease one unit while other variables are fixed, ROE changes on average as follows: 
 An increase (or decrease) of 1% of fixed assets/total assets results in an increase (or decrease) of 0.48 of ROE. 
 An increase (or decrease) of 1% of total debt/total capital results in a decrease (or increase) of 0,334 of ROE. 
 176
5. Conclusion 
In summary, first, based on data set from 2014-2016, we have found no evidence for the relationship between the number of 
years in operation, total assets, long-term debt/total capital, total debt/total capital and ROA, ROE, although several other studies 
have found out this relationship. Secondly, the results have shown that there was a relationship between other factors and ROA, 
ROE and these factors can explain for 96.8% the change of ROA and 33% the change of ROE in listed construction companies 
on Stock Exchange in Vietnam. Third, regression result suggests the strongest positive relationship between fixed assets/total 
assets and ROA, ROE among factors taken into this research, which reveals the need of increasing the effectiveness of fixed 
assets in construction companies. Fourth, debt/equity has maintained a positive relationship with ROE, suggesting that the higher 
the level of debt/equity is, the higher the ROE is. Fifth, debt/total capital and long-term debt/total capital maintained a negative 
relationship with ROA and they both had similar effects on ROA, which implies that in the recession of the economy, with the 
slow speed of development of the market, high level of debt could have negative effect on the profitability of total assets 
However, in order to figure out if there are differences in the level of capital when examining the relationship between LERc 
and ROE, and to find out the persuasive basis for solutions, correlation analysis between LERc (debt/equity) and ROE is 
conducted by level of capital and by year. 
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