The initially treated poultry SWW collected was appeared in dark brown with a layer of sludge settled down at the bottom together with some repulsive odor. All parameter tests were carried out according to APHA standard methods (ABHA 2005). Table S-3 (Supplementary material). shows the characteristic readings of poultry SWW collected. As from Table S-3, all readings had exceeded the discharged standard limit by Malaysian DOE. In measurement, the reading obtained for COD was 2625 ± 275 mg/L while for BOD5 was 140.75 ± 9.25 mg/L. From this reading, it could be seen that COD was much higher than BOD5, indicating that there were more substances present in a non-biodegradable form which are organic and inorganic matter. Thus, COD measurement is emphasized in this study rather than BOD5. 30 sets of experiments generated were conducted, and removal efficiencies for each parameter are recorded in Table 1.
Table 1
Experimental Sets and Results.
Operational Variables
|
Responses
|
Std
|
Initial pH
|
H2O2 Dosage, g/L
|
Contact Time, minutes
|
Current Density, mA/cm2
|
COD
Removal, %
|
TSS Removal, %
|
Colour Removal, %
|
Treated pH
|
8
|
6.00
|
1.00
|
60.00
|
4.00
|
98.2
|
99.25
|
97.49
|
7.04
|
1
|
3.00
|
0.00
|
10.00
|
4.00
|
89.0
|
99.25
|
98.50
|
4.10
|
29
|
4.50
|
0.50
|
35.00
|
9.50
|
92.3
|
97.00
|
94.85
|
5.84
|
4
|
6.00
|
1.00
|
10.00
|
4.00
|
97.6
|
98.00
|
98.87
|
6.88
|
10
|
6.00
|
0.00
|
10.00
|
15.00
|
97.8
|
99.75
|
99.39
|
6.99
|
26
|
4.50
|
0.50
|
35.00
|
9.50
|
92.2
|
97.25
|
95.14
|
5.81
|
18
|
5.25
|
0.50
|
35.00
|
9.50
|
97.1
|
97.00
|
98.34
|
6.33
|
14
|
6.00
|
0.00
|
60.00
|
15.00
|
98.1
|
99.00
|
98.22
|
7.54
|
25
|
4.50
|
0.50
|
35.00
|
9.50
|
92.0
|
95.50
|
94.73
|
5.72
|
16
|
6.00
|
1.00
|
60.00
|
15.00
|
98.7
|
97.75
|
98.38
|
7.94
|
28
|
4.50
|
0.50
|
35.00
|
9.50
|
92.2
|
97.50
|
95.14
|
6.00
|
22
|
4.50
|
0.50
|
47.50
|
9.50
|
95.5
|
97.00
|
95.30
|
6.23
|
13
|
3.00
|
0.00
|
60.00
|
15.00
|
95.0
|
93.50
|
92.50
|
5.10
|
30
|
4.50
|
0.50
|
35.00
|
9.50
|
92.0
|
96.50
|
94.81
|
5.58
|
23
|
4.50
|
0.50
|
35.00
|
6.75
|
91.0
|
96.75
|
96.15
|
5.88
|
2
|
6.00
|
0.00
|
10.00
|
4.00
|
93.0
|
99.00
|
97.81
|
7.48
|
11
|
3.00
|
1.00
|
10.00
|
15.00
|
97.6
|
99.25
|
98.62
|
4.21
|
3
|
3.00
|
1.00
|
10.00
|
4.00
|
96.5
|
99.50
|
98.66
|
3.68
|
24
|
4.50
|
0.50
|
35.00
|
12.25
|
93.6
|
97.75
|
96.27
|
6.17
|
9
|
3.00
|
0.00
|
10.00
|
15.00
|
96.8
|
99.00
|
98.54
|
6.14
|
20
|
4.50
|
0.75
|
35.00
|
9.50
|
94.3
|
95.75
|
94.81
|
6.16
|
5
|
3.00
|
0.00
|
60.00
|
4.00
|
95.1
|
96.75
|
96.80
|
4.81
|
21
|
4.50
|
0.50
|
22.50
|
9.50
|
93.4
|
97.75
|
96.72
|
5.61
|
6
|
6.00
|
0.00
|
60.00
|
4.00
|
98.6
|
99.75
|
99.35
|
6.90
|
12
|
6.00
|
1.00
|
10.00
|
15.00
|
97.9
|
99.50
|
99.11
|
6.46
|
7
|
3.00
|
1.00
|
60.00
|
4.00
|
96.5
|
98.00
|
97.28
|
4.04
|
27
|
4.50
|
0.50
|
35.00
|
9.50
|
92.2
|
97.25
|
94.65
|
5.72
|
19
|
4.50
|
0.25
|
35.00
|
9.50
|
90.2
|
98.00
|
97.16
|
6.01
|
17
|
3.75
|
0.50
|
35.00
|
9.50
|
97.1
|
95.75
|
93.39
|
5.82
|
15
|
3.00
|
1.00
|
60.00
|
15.00
|
98.6
|
90.50
|
87.84
|
5.62
|
3.1 Analysis of Variance (ANOVA)
The outcomes of experimental sets obtained were analyzed and interpreted by using ANOVA to test for competency and significance of the response surface quadratic model. The analysis was conducted by RSM and the results are tabulated in Table S-4 (Supplementary material). Fisher’s test value (F value) is used to test the model by comparing the explained response to still unexplained responses. It is obvious from Table S-4 that the model F value for all responses refers to the model is significant. This is highlighted by the small difference between actual and predicted responses (Gunst and Myers 1996). The probability that such a large F value will occur is only 0.01% due to noise (Ozturk, and Yilmaz 2020). Another term is the p-value that represents the probability of seeing the observed F-value if the null hypothesis is true. According to the software, the desired p-value is usually less than 0.05 which is the alpha value so that the model is tested as significant. It can be seen from Table S3 that the p-value of the model for all responses is less than 0.05. R2 is often used to represent the statistical measure of how close the experimental data are fitted to the regression model line. The perfect model fit has R2 reading of 1 which indicates that all actual experimental data are fitted perfectly to the predicted response value (Jami et al., 2015). Based on the R2 values in Table S-5 (Supplementary material)., it means that the model does not express only 12.02%, 10.68, 13.61 and 7.6% of the variation for COD, TSS, colour removals and treated pH values, respectively. Abbasi et al. (2020) reported that features such as the largest F value, the highest R2 value and the smallest p-value are in the best regression model. Coefficient of Variance (C.V.), also called as relative standard deviation is widely used to represent how the data points in the data series will disperse around the mean value. Normally, acceptable C.V. reading is less than 10% which means that the variation among the responses is small and thus making the data reliable (Chowdhury et al.,2020). As can be seen from Table S4, the C.V values for all responses are less than 6% and the low C.V clearly showed that the deviations between the predicted and experimental values were low. Also, it was implied that the experiments were conducted with sufficient reliability. Furthermore, Predicted Residual Error Sum of Square (PRESS) measures how the model fits each point in the design. The obtained low PRESS (Table S-5) shows a good model fitting for all responses (Gunst and Myers 1996). In addition, adequate precision (AP) is the signal-to-noise ratio that is used to compare the useful information to the false or irrelevant data in the reading. Based on what indicated from the software, the desired value for AP should be greater than 4. This condition is satisfied for all dependent variables (Table S-5).
The predicted removal efficiency (%) for COD, TSS, colour and treated pH were calculated using the Coded Eq. (4), (5), (6) and (7). In the Eqs. A, B, C and D represent pH, H2O2 Dosage (g/L), Contact Time (min.) and Current Density (mA/cm2) respectively. The purpose of the formulation is to compare the factor coefficients and identification of the relative effects of factors.
COD Removal (%)
= 93.06 + 0.89*A + 1.23*B + 0.82*C + 0.99*D + 13.09*A2 − 6.26*B2 + 2.66*C2 − 5.95*D2 − 0.51*A*B + 0.13*A*C − 0.42*A*D − 0.50*B*C − 0.58*B*D − 0.83*C*D (4)
TSS Removal (%)
= 96.87 + 1.02*A − 0.33*B − 1.16*C − 0.65*D − 2.10*A2 − 0.096*B2 + 1.90*C2 + 1.40*D2 − 0.11*A*B + 1.11*A*C + 0.70*A*D − 0.17*B*C − 0.27*B*D − 0.92*C*D (5)
Colour Removal (%)
= 95.45 + 1.35*A − 0.37*B − 1.19*C − 0.73*D − 0.13*A2 + 0.35*B2 + 0.43*C2 + 1.25*D2 + 0.19*A*B + 1.31*A*C + 0.96*A*D − 0.26*B*C − 0.28*B*D − 1.16*C*D (6)
Treated pH
= 5.93 + 1.20*A − 0.19*B + 0.20*C + 0.32*D + 0.13*A*B + 0.011*A*C − 0.24*A*D + 0.24*B*C + 0.0069*B*D + 0.11*C*D (7)
Figure 1(a), (b), (c) and (d) show the correlation between the actual value and the predicted values for the removal efficiency of COD, TSS, Colour and treated pH, respectively. It could be seen that the experimental data points are scattered around the expected outcome. Undoubtedly, this explained why the standard deviation reading showed values of 1.39 for COD, 0.90 for TSS, 1.28 for Colour and 0.35 for treated pH as tabulated in Table S-5. On the other hand, Hassan et al. (2019) reported that the random distribution observed along the zero axis in a fixed interval indicates that there is no clear model that confirms the fixed variance assumption of that model.
3.2 Effects of operational variables on COD
COD is an important parameter that needed to be observed as it contributes to most of the impurities, resulting in high pollute effects of water. The combined effects of independent parameters are shown in Fig. 2(a) contact time and current density (b) contact time and H2O2 dosage, (c) current density and pH. The conditions are pH of 4.50 and H2O2 dosage of 0.5 g/L for Fig. 2(a), pH of 4.50 and current density of 9.35 mA/cm² for Fig. 2(b), contact time of 35 min. and H2O2 dosage of 0.5 g/L for Fig. 2(c). As seen from Fig. 2(a), there was an improvement in COD removal when the contact time was increased from 10 min. to 60 min. and the current density was increased from 4 mA/cm2 to 15 mA/cm2. The same effect of current density and contact time can be observed from Fig. 2(c) and Fig. 2(b), respectively. This situation obeyed Faraday’s laws of electrolysis which stated that the generation of coagulants is directly proportional to the sum of the electricity applied through the system (An et al., 2017). Higher current density caused more production of metal ions at both anode and cathode. Subsequently, this leads to more metal hydroxide which acts as a coagulant to be produced and agglomerate the pollutants (Nasrullah et al., 2017). On the other hand, there is no guarantee that higher values of applied current density will result in higher removal efficiency. At higher current densities, the turbulence of electro-produced gases may increase, and excessively formed flocs can lead to break them ( Galvão et al.,2020). Also, at higher current densities, the life of the electrodes may be shortened, and the energy consumption values of the system may increase. For this reason, it is very important to optimize the current density, which is a parameter that affects the system very much. Besides, a suitable pH is needed for good COD removal too. As seen from Fig. 2(c), COD could be removed better when pH is about 6. Although there is research by Bayar et al. (2014), stated that the poultry SWW could be treated best at lower pH. However, the content of the wastewater varies according to the source where it is obtained, making the optimum pH for them to be different too. In this study, the wastewater was obtained from the duck processing industry which was totally different from the chicken industry in the research study by Bayar et al. (2014). Until now, there is no study regarding the treatment of wastewater from the duck industry using electrocoagulation peroxidation. The statement below explains why the effluent from duck processing industry could be treated best at high pH which is different from other literature.
When electricity is applied through the system, dissolution of Aluminium occurred at anode as in Eq. (8), producing Aluminium ions (Al3+) and a secondary reaction (Eq. 9) occurs at anode in the situation of sufficiently high potential. Over a wide range of pH, these Al3+ ions produced would undergo hydrolysis immediately to generate various monometric species such as Al(OH)2+ and Al(OH)2+ as shown in Eq. (10) and Eq. (11) (Mouedhen et al.,2008). Al3+ and Al (OH)2+ result from a dissolution of Aluminium anode at low pH will then be transformed into coagulants Al(OH)3 which have a large surface area for the absorption of soluble organic compounds and metal ions (Eq. 12). In fact, the transformation to Al(OH)3 could only occur at an appropriate pH, depending on the type of aqueous solution (Daneshvar et al.,2006; Mollah et al.,2001). Hence, an optimum pH varies according to the type of wastewater, depending largely on the content present.
Al → Al3+ + 3e− (8) 2H2O → O2 + 4H+ + 4e− (9) Al3+ + H2O → Al(OH)2+ + H+ (10) Al(OH)2+ + H2O → Al(OH)2+ + H+ (11) Al(OH)2+ + H2O → Al(OH)3 + H+ (12)
Among the operational parameters, H2O2 plays a large role in eliminating COD. The removal efficiency varied when H2O2 dosage changed. From Fig. 2(b), it could be seen that the COD removal efficiency increased when the H2O2 dosage was raised from 0 g/L to 1.0 g/L. Addition of H2O2 would lead to the initiation of AOP which is a process claimed with various degrees of effectiveness. Unlike conventional methods, AOP capable to remove a wide range of recalcitrant organic compounds, colour and turbidity (Li et al.,2019). Thus, by adding more H2O2, more ∙OH which with high oxidizing potential will be appeared during H2O2 reduction to oxidize the pollutants (Barrera-Díaz et al.,2014). The chain reactions that happened between organic compound (R) and hydrogen radicals are described as followed (Ozyonar et al.,2015):
𝑅𝐻 + 𝑂𝐻∗ → 𝐻2𝑂 + 𝑅∗ (13)
𝑅 ∗ +𝑂2 → 𝑅𝑂𝑂∗ (14)
𝑅𝑂𝑂∗ + 𝑅𝐻 → 𝑅𝑂𝑂𝐻 + 𝑅∗ (15)
In short, COD removal highest at 60 min. of contact time, 15 mA/cm2 of current density, pH 6 and 1 g/L H2O2 dosage, attaining the highest removal of 98.7% (see Table 1, std 16). Although these conditions maximize the COD removal efficiency, however, the aim of this study is to optimize the overall process performance by considering other parameters.
Accordingly, the current density applied in electrochemical systems is one of the important parameters affecting the process cost, precisely for this reason, it is not reasonable to consider these conditions (Table 1, std. 16) with a current density of 15 mA/cm² as optimum conditions. As required by multi-parameter optimization, all conditions should be considered and optimized for the whole system. At a constant contact time, current density and pH, an increment of H2O2 dosage from 0 g/L to 1 g/L could result in a boost of 10.3% in COD removal efficiency. On the contrary, the worst condition for COD removal was 10 min. contact time, 4 mA/cm2 of current density, pH 3 and 0 g/L H2O2 dosage with removal percentage of 89% only (see Table 1, std 1).
3.3 Effects of operational variables on TSS
Total suspended solid is another parameter being studied in this research. TSS contain in most of the wastewater needed to be eliminated as it results in a high reading of colour and turbidity.
The combined effects of independent parameters are shown in Fig. 3(a) contact time and H2O2 dosage (b) pH and H2O2 dosage. The conditions are pH of 4.50 and current density of 9.50 mA/cm² for Fig. 3(a), contact time of 60 min. and current density of 15 mA/cm² for Fig. 3(b). Figure 3(a) shows a reduction in the treatment of TSS despite the increment of contact time from 10 min. to 60 min. High TSS reading showed during longer contact time attributed to a large amount of Aluminium hydroxide produced as described in Eq. (8) to Eq. (12) (Amarine et al., 2020). Longer contact time would produce more Al3+ and OH− ions, subsequently, resulted in more formation of Aluminium hydroxide. Initially, Aluminium hydroxide present as a grey colour floc suspended in the solution before settling down to the bottom. However, if the flocs are not large and dense enough, it will remain dispersed and contribute to the cloudy properties of the solution.
When the pH is about 6, it can be said that it provides the desired condition for TSS removal (Fig. 3(b)). However, to give a clear value for the optimum value of the pH, a complete optimization was determined by numerical and graphical optimization for all parameters. According to Kobya et al., (2003) and Hernandez et al., (Linares-Hernández et al.,2009), excellent treatment performance will be observed when the pH is below 8. On the contrary, pH greater than 10 would undergo a decrement in treatment performance. This is because the predominant Aluminium chemical species, Al(OH)3 would be presented as coagulants to trap the colloidals at pH 4-9.5. Contrarily, when the pH is greater than 10, there will be other Aluminium complexes such as Al(OH)4− species present which is incapable of removing contaminants (Jotin et al.,2012).
On the other hand, no significant increase (approximately 1%) in TSS removal was observed when the H2O2 dosage increased from 0 g/L to 1.0 g/L. A high dose of H2O2 should speed up the elimination process of TSS. This might due to the amount of coagulants, Al(OH)3 formed was enough to remove the TSS present without the need of H2O2 in this case. In TSS removal, two conditions maximize the efficiency which were at pH 6, 0 g/L H2O2 dosage, 10 min. contact time, 15 mA/cm2 current density and pH 6, 0 g/L, 60 min. contact time, 4 mA/cm2 current density respectively. This implied that long contact time may require a low current density to achieve good removal efficiency, while short contact time is sufficient at high current density.
3.4 Effect of operational variables on colour
River contamination due to impropriate removal of colour by various industries has become a serious issue nowadays. Hence, wastewater should be discharged with colour removed so that it will not affect the aesthetic and clarity of the river. The combined effects of contact time and H2O2 dosage are shown in Fig. 4(a) and (b). The conditions are pH of 3.00 and current density of 4 mA/cm² for Fig. 4(a), pH of 6 and current density of 4 mA/cm² for Fig. 4(b). From Fig. 4, higher pH was claimed to have better colour removal than lower pH. It is obvious from Fig. 4 that there was poor colour removal efficiency when the value of pH was 3 while the removal was improved with a gradual increase from pH 3 to pH 6. The removal reduction is due to when it is in acidic condition, collapsing hydroxide ions generated at the cathode by protons would occur, resulting in the insufficient formation of coagulants, Aluminium hydroxide for pollutants agglomeration (Bashir et al.,2013). Thus, better treatment was obtained at high pH 6 compared to pH 3.
The combined effects of current density and H2O2 dosage are shown in Fig. 5(a) and (b). The conditions are pH of 4.46 and contact time of 10 min. for Fig. 5(a), pH of 4.46 and contact time of 60 min. for Fig. 5(b). Differently, Fig. 5 depicts that high current density enhances the clarity of wastewater. This phenomenon could be explained by the fact that high current density leads to an increase in the dissolution of Aluminium anode, causing more precipitate for the removal of contaminants that contribute to colour property. Also, colour removal by H2 flotation could occur at a faster rate when bubbles are generated more rapidly and with smaller size when high current density is applied. Bubbles with smaller sizes were good in assisting colour removal as they were reported to be more efficient in trapping pollutants compared to large bubbles size (Kobya et al., 2006). In the study of contact time, colour treatment experience a decrement trend when the contact time was slowly increased. This statement could be proved by that when at constant pH, H2O2 dosage, and current density (pH 6, 1 g/L and 4 mA/cm2), an increase in contact time caused a 1.38% reduction in colour removal. On the other hand, addition of H2O2 did not result in much difference in treatment performance. As mentioned earlier, this might be due to high current density which cause more formation of coagulants which could reduce colour to a certain extend. Hence, there is no H2O2 required for colour removal when high electricity is employed. From the result, colour could be eliminated maximum at optimal condition of pH 6, 0 g/L, 10 min. contact time and 15 mA/cm2 of current density which fulfills the above explanations that colour treatment work best at alkaline condition, low contact time and high current density.
3.5 Effect of operational variables on treated pH
From the results as shown in Table 1, the final pH of all sets increases at all initial pH value. For every set of experiments, the final treated pH was always larger than the initial pH. Same results were obtained in a previous research by Bayar et al. (2014). It was observed that the larger the initial pH, the larger of the final treated pH. pH tends to rise rapidly for low initial pH, while rise more slowly for high initial pH. The combined effects of pH and current density are shown in Fig. 6 (a) and (b). The conditions are H2O2 dosage of 1 g/L and contact time of 10 min. for Fig. 6 (a), H2O2 dosage 1 g/L and contact time of 60 min. for Fig. 6 (b). From Fig. 6, it could be noted that pH tends to increase when longer contact time. The increase in pH of the wastewater after treatment was due to more OH− ions were produced from hydrogen evolution reaction at the cathode when there were longer contact time and higher current density, resulting in alkaline properties that increase the pH value of the wastewater. Similar comments were reported in the literature (Jotin et al., 2012; Kobya et al., 2006). From this, it was proven that electrocoagulation peroxidation using Al electrodes would possess the virtue of pH adjustment mitigation for reuse purposes due to its pH neutralizing property (Nagaraju et al., 2006). According to Malaysian DOE, the final effluent is only allowed to discharge at pH 5.5 to 9.0. In this study, the final pHs obtained for all sets of experiments were within the discharge standard issued by the government.
3.5 Optimization and verification for ECP
One of the main vital objectives of using Design-Expert® is optimization which involves obtaining optimum conditions for the whole system (Azmi et al., 2016; Ng et al., 2016). Traditional graphical optimization that provides results in the form of overlay contour plots for system optimization and numeric optimization were used together, so it was possible to predict the solution when varying independent parameters. Undeniably, with optimum conditions, there would be a substantial reduction in unnecessary chemical used, duration and subsequently saving operating cost. After 30 sets of experiments generated by Design Expert® were carried out, several optimum sets were produced with numerical optimization according to the result inserted. However, in the selection of optimum conditions, the focus has been on conditions that maximize all pollutant parameters and minimize energy consumption. The parameter that has a significant role in energy consumption is the current density. Then, other parameters that affect the system cost, such as H2O2 dosage and contact time, were focused on. While it is possible to minimize and maximize target parameters in numerical optimization, options such as target setting, value fixation and range determination are possible. Thus, in optimization, it is possible to direct the optimization in line with the experimental experience and foresight of the designer. In this study, all parameters were assigned with the 'in range' option. Since the optimum value of the pH value is close to 6.0, the range was determined as 5.8-6. The range that is close to the optimum value of H2O2 dosage and requires minimum usage to reduce system cost was determined as 0.18–0.25. Since the contact time is estimated to be around 60 min. from the experimental data, the range was determined as 58-59.9; The current density was determined to be in the range 4.2–4.23 based on both experimental data and to reduce system cost. All responses are assigned the same with 'in range'. The optimum independent variables obtained from numerical optimization are; pH: 5.83, H2O2 dosage: 0.18 g/L, contact time: 58.60, current density: 4.21 mA/cm². Under these conditions, the system predicts that the dependent variables will be COD: 98.74%, TSS: 100%, Color: 98.90% and the final pH value 6.88.
A practical visual examination of the field of optimum response values in the field of parameters to select the optimum combination of parameters is possible with the overlay plots (Nagaraju et al.,2019). Figure S-6 (Supplementary material) shows the area of optimum response values of optimum dependent variables in factor space. Figure S-6 shows the area of optimum response values of optimum dependent variables in factor space. Fig S-6 (a), pH and H2O2 dosage; Fig S-6 (b) pH and contact time, Fig S-6 (c) Current density and contact time overlay graphs showing the effect of them on response areas. In Fig S-6 (a), X1 shows the pH, X2 shows the H2O2 dosage, while the contact time and current density are 58.60 min. and 4.21 mA/cm², respectively. Fig S-6 (b), X1 shows pH, X2 shows the contact time, while the H2O2 dosage and current density are 0.18 g/L and 4.21 mA/cm², respectively. In graphical optimization, regions that do not meet the optimization criteria are shaded gray. Any "window" that is not shaded in gray meets the target of each response. Considering the optimization of the combination of parameters in contours where critical response contours overlap, it is seen that the optimum system conditions are pH: 5.83, H2O2 dosage: 0.18 g/L, Current density: 4.21 mA/cm² and contact time: 58.60 min. Under these conditions, the system predicts that the dependent variables will be COD: 98.73%, TSS: 100%, Color: 98.90% and the final pH value 6.88. As seen graphical optimization values and numerical optimization values are almost the same. Similar observations were reported in the literature (Powar et al.,2019; Bayramoglu et al., 2006; Singh et al., 2008). Experiments were carried out under these optimum conditions to the validation of the optimized parameters and the results obtained are shown in Table 2. From Table 2, it could be observed that there were only small differences between the predicted removal and the actual removal for all responses. All experimental removal readings were slightly lower than the predicted value obtained by the software.
Table 2
Optimization and Verification for Optimum Condition.
Responses
|
Predicted Removal, %
|
Actual Removal, %
|
Percentage Difference, %
|
Final
Reading
|
Discharge Standard
|
COD
|
98.74
|
97.89
|
0.86
|
53
|
100
|
TSS
|
100
|
99.31
|
0.69
|
16
|
100
|
Colour
|
98.90
|
98.56
|
0.34
|
5.08
|
200
|
Final pH
|
6.88
|
6.84
|
0.58
|
6.84
|
5.5-9.0
|
Desirability
|
1
|
|
|
The condition selected giving desirability of 1, meaning that all conditions were fulfilled to the goal set. Although there were some minor discrepancies between the predicted value and actual reading, however, effluent characteristics (Table 2) such as COD (53 mg/L), Colour (16 mg/L) TSS (5.08 mg/L) and final pH(6.84) met the discharge standards determined by World bank, EU, US ( Bustillo-Lecompte and Mehrvar, 2015) and Malaysian DOE for SWWs.
3.6 Cost estimation
Cost estimation was made based on the amount of chemical and energy used during treatment to ensure the cost-effectiveness of the treatment process in an industrial application. The amount of energy spent to treat 1 cubic meter of wastewater was calculated from Eq. (16), the cost calculation resulting from the use of H2O2 from Eq. (17), and the total system cost from Eq. (18).
$$E\left(\frac{kWh}{{m}^{3}}\right)=\frac{V x I x t}{v} \left(16\right)$$
$$Cost of {H}_{2}{O}_{2}\left(\frac{MYR}{m³}\right)= cost of {H}_{2}{O}_{2}\left(\text{\$}\right) x Malaysia rate \left(17\right)$$
$$Total Cost \left(\frac{MYR}{m³}\right)=E x Tariff rate+Cost of {H}_{2}{O}_{2} \left(18\right)$$
V (volt) potential difference in the system, I (Ampere) express the current applied to the system, t states the reaction time (min), \(v\) (m³) symbolizes the wastewater volume in the reactor. Usually, the category of customers and the supply voltage determine the rate of electricity charges. Tenaga National Berhad (TNB) is a Malaysian multinational electricity company and according to TNB the wastewater treatment plant is classified as a medium voltage commercial plant. According to the medium voltage commercial tariff rate received from TNB (Tenaga Nasional Berhad 2020) electricity is charged at 0.365 MYR/kWh. For H2O2 price estimation, the cost of industrial-grade H2O2 was $ 445, taken from the average between $ 390–500 per ton (Asghar, et al., 2015). After conversion, it is $ 0.64 per liter H2O2. Under optimum conditions (pH 5.83, H2O2 dosage: 0.18 g/L, contact time: 58.60 min, current density: 4.21 mA/cm2) energy consumption to treat 1 cubic meter of SWW was calculated as 1.42 kWh. The cost of electricity based on energy consumption values was found as 0.52 MYR/m³. The cost of H2O2 use was determined as 2 MYR/m³. The total cost for treating 1 cubic meter of SWW was found as 2.52 MYR ($ 0.58). Electrochemical technologies are frequently preferred in the treatment of industrial wastewater. One of the most important factors limiting the application of electrochemical processes is cost. Another factor is whether discharge/reuse standards are met. Therefore, we can say that sufficient treatment and low cost affect the preferability of the electrochemical process. Table 3 gives a comparison of COD removal efficiency and system cost for SWWs.
Table 3
A Comparison of the literature on COD removal efficiency and system cost of Electrochemical processes.
Treatment
|
Slaughterhouse Wastewater Type
|
Electrode
|
COD Removal Efficiency
|
Cost
|
References
|
Electro
coagulation
|
Poultry
|
Aluminium
|
92%
|
0.7 $/m3
|
[45]
|
Electro
Coagulation + Flotation
|
Swine
|
Aluminium
|
85 %
|
1.03 $/m3
|
[49]
|
ultrasound-assisted electrocoagulation-flotation
|
Swine
|
Aluminium
|
86.9 %
|
0.74 $/m3
|
Electro
coagulation
|
Pig
|
Aluminium
|
81.01%
|
4.28 $/m3
|
[50]
|
Electro
coagulation
|
Poultry
|
Aluminium
|
65%
|
3.89 $/m3
|
[16]
|
Electro
coagulation
+ peroxidation
|
Poultry
|
Aluminium
|
97.89%
|
0.58 $/m3
|
This Study
|
It is clear from Table 3 that electrochemical technologies are successful in COD removal in SWW treatment. Although there is secondary waste generation due to the nature of the process in the electrocoagulation technique, it is preferred due to the low amount of waste generated, high pollutant removal efficiency and economical energy consumption values (compared to processes such as electrooxidation). Ozturk and Yilmaz (2019) used Ti/Pt electrodes to purify cattle-SWW in their studies. While providing 92.2% COD removal, they determined the energy consumption values as 153.57 kWh/m³ (0.45 kWh/m³ in this study). As can be seen, the electrocoagulation process is advantageous in terms of COD removal efficiency and energy consumption. As can be seen from Table 3, low energy consumption is possible in processes where electrocoagulation is applied. Another factor contributing to this situation is the high electrical conductivity of blood-containing wastewater. Blood can transmit electric current thanks to the electrolytes it contains. Therefore, electrochemical treatment of multi-component SWWs (because of activities such as animal cutting, chopping, intestinal washing) may be possible without using support electrolyte. This was proven with this study. As a result, although H2O2 was added, it certainly helped to improve purification performance without being more expensive than the traditional electrocoagulation methods.