In this study, Pb doped ZnO nanoparticles were synthesized by a sol-gel technique for the sorption of Reactive Black 5 (RB5) textile dye in aqueous solution. The ZnO:Pb (2 and 4%) nanoparticles have been characterized by X-ray diffraction (XRD), Fourier transform infrared spectroscopy, scanning electron microscopy, energy dispersive X-ray spectroscopy and cryogenic nitrogen adsorption method. The average size of the synthesized nanoparticles was less than 100 nm and the surface areas were 18.8 and 20.8 m2/g, respectively for ZnO:Pb 2% and ZnO:Pb 4%. Batch sorption experiments were performed for color removal of RB5 dye at ambient temperature and 30 mg/L dye concentration. The central composite design with response surface methodology was used to study the effect of sorption condition (pH, nanoparticles dose and contact time). The significance of independent variables and their interactions was tested by analysis of variance. The optimum conditions of color removal were pH = 7, 2 g/L dose of nanoparticles and a contact time of 79 min. The color removal performance was 79.4 and 98.1% for ZnO:Pb 2 and 4% respectively. The pseudo-second-order model described well the removal rates while the Langmuir model fitted well the adsorption isotherms.

  • ZnO:Pb NPs were successful synthesized for the sorption of RB5.

  • Central composite design was used to study the effect of operand parameters.

  • Pseudo-second-order model described the adsorption data.

  • Langmuir monolayer is the best isotherm model.

  • A maximum color removal (98.1%) was reached using ZnO:Pb 4%.

Graphical Abstract

Graphical Abstract
Graphical Abstract
ANOVA

Analysis of variance

BET

Brunauer, Emmett and Teller

CCD

Central composite design

Df

Degrees of freedom

LOF

Lack of fit

MS

Mean square

NPs

Nanoparticles

pHpzc

Point of zero charge

RB5

Reactive Black 5

SS

Sum of squares

TiO2-NPs

Titanium dioxide nanoparticles

ZnO:Fe2O3

Iron oxide doped zinc oxide

ZnO:Pb

Lead doped zinc oxide nanoparticles

ZnO:V3%

Vanadium doped zinc oxide

Rapid industrialization has a detrimental effect on the environment with water pollution becoming a major societal problem due to its effects on the ecosystem (Santhosh et al. 2016). The textile industry is a major polluter because of the large volumes of heavily contaminated wastewater that it rejects to the environment (Holkar et al. 2016). The composition of the textile effluent is a complex mixture of hazardous chemical compounds including unfixed dyes, acids, alkalis, hydrogen peroxide, starch, surfactant, dispersing agents, and metals. Despite being toxic to the aquatic and non-aquatic organisms and that they can cause cancer in humans, azo dyes are the most used dyes (around 70% of all dyes) (Salehi et al. 2016). Azo dyes (-n=N-) have complex aromatic molecular structures that resist biodegradation making them persist for long times in the environment (Heibati et al. 2014). The direct discharge of textile effluent into the aquatic environment, thus, poses environmental and health problems (Gita et al. 2017). Several techniques have been studied for the removal of azo dyes including coagulation–flocculation (Verma et al. 2012; Dassi et al. 2017), advanced oxidation (Wong et al. 2015) and membrane filtration (Riera-Torres et al. 2010). Despite showing promising results, these methods have certain defects such as sludge production, high treatment costs and membrane fouling (Crini & Lichtfouse 2019). Adsorption has also been widely studied for dye removal and it appears to be an economical, ecological and sustainable technique for dye removal (Kumar et al. 2013). Many materials show a high adsorption efficiency of textile dyes, such as activated carbon (Singh et al. 2003), chitosan (Monvisade & Siriphannon 2009) and geopolymer (Maleki et al. 2018). Recently, nanotechnology has been successfully integrated in adsorption processes (nanoadorbent), membrane processes (membrane composite) and photocatalysis (Qu et al. 2013). The sorption using metal oxide nanoparticles (ZnO, Fe2O3, TiO2) has been widely studied, as one of the most advanced materials used for the textile wastewater treatment (Gehrke et al. 2015). Zinc oxide (ZnO) nanoparticles (NPs) have been used as advanced adsorption materials in the wastewater treatment (Zhang et al. 2016) due to their specific properties such as the presence of active sites at the surface, chemical stability with high efficiency, low cost and low toxicity (Khezami et al. 2017a). It was reported that the incorporation of metals such as Fe, Pb, Ni, Cu, Ag and Al in zinc oxide NPs enhances the adsorption capacity and the photocatalytic activity (Bordbar et al. 2018; Ebrahimi et al. 2019). Farrokhi et al. (2014) showed the ZnO–Fe3O4 NPs exhibit an efficient removal of azo dye Reactive Black 5 (RB5) with maximum sorption capacity of 22.1 mg/L. Lei et al. (2017) reported that ZnO-Al2O3 was an efficient adsorbent for the removal of Congo red dye. In this study, novel lead doped zinc oxide NPs were successfully synthesized by the sol-gel technique to remove an anionic textile dye (RB5) from aqueous solution using a batch sorption system. A central composite (CCD) design with response surface methodology was used to understand the interaction between the most influencing parameters (pH, the dose of NPs and contact time) in the sorption and to determine the optimal conditions of the process. Kinetic and isotherm models were used to study the sorption mechanism of RB5 on ZnO:Pb NPs.

Chemicals

RB5 azo dye in powder form at purity of ≥50% was purchased from Sigma Aldrich, USA (molecular formula C26H21N5Na4O19S6, molecular weight = 991.82 g/mol). Zinc acetate dehydrate (Zn(CH3COO)2.2H2O) 99.99% was used as a zinc precursor, lead(II) nitrate (N2O6Pb) 99.99% as doping element source, methanol and ethyl alcohol (EtOH) as solvent and co-solvent respectively, and sodium hydroxide (NaOH) and hydrochloric acid (HCl) as pH adjustment solutions. All products were purchased from Sigma Aldrich, Germany and used as-received without further purification.

Preparation of hybrid adsorbent ZnO:Pb

Lead-doped ZnO nanocrystals (ZnO:Pb) were prepared using sol–gel method following a method presented in literature (El Mir et al. 2008). Briefly, 16 g of precursor zinc acetate dehydrate was added to 112 mL of methanol and stirred at room temperature for 15 min using a magnetic stirrer. Adequate quantities of lead precursor (0.496 and 0.971 g), corresponding to 2 and 4% atomic percent calculated relative to the sum of atomic masses of Zn and Pb ([Pb]/([Zn] + [Pb]), were added to the solution, which was stirred for another 15 min. The solution was then placed in an autoclave (250 °C) and dried under supercritical conditions of EtOH.

Nanoparticles characterization

The ZnO:Pb NPs were characterized with Fourier transform infrared spectroscopy (FTIR) (PerkinElmer, USA) in order to identify the main functional groups present on their surface. The spectral resolution of the FTIR is 1 cm−1 measured between 4,000 and 400 cm−1. X-ray diffraction (XRD) pattern was recorded with a Bruker D8 Advance X-ray diffractometer using Cu Kα (λ= 1.541 Å) radiation in the diffraction angle range of 10–100°. The surface morphology of ZnO:Pb nanopowders was characterized by field emission scanning electron microscopy (FE-SEM, Hitachi, S-4800, Japan). Energy dispersive X-ray (EDX, Zeiss EVO HD15) technique was also used to characterize the elemental composition of the adsorbent. The BET (Brunauer–Emmett–Teller) specific surface area, pore volume (micropore volume and total pore volume) and pore size distribution of the nanopowders were determined by nitrogen N2 adsorption/desorption isotherm at 77 K (Micromerities, ASAP-2020).

The pH of point of zero charge (pHpzc) of ZnO:Pb (2 and 4%) was measured by the pH drift method (Mustafa et al. 2013). A 5 mM NaCl solution was prepared and its pH was adjusted by adding HCl or NaOH to be in the range 2–12. An amount of 20 mg of ZnO:Pb 2% or 4% was added to 20 mL of the NaCl solution at an initial pHi in an Erlenmeyer flask stirred at 250 rpm at room temperature for 24 h (Kulkarni et al. 2016). The final pH (pHf) was measured and a plot of pHf vs pHi was made. The point at which the curve crosses the line pHf = pHi is the pHpzc.

Experimental design and optimization

A 23 factorial design was used to efficiently evaluate the effect of experimental variables on the sorption process and improve performance while minimizing the error of experiments. The 23 design is associated with a second-order polynomial model and is composed of eight trials completed by six replicates of the central point and six axial points which are located at α distance from center and make the design rotatable (α = 1.68). In this study, the analyzed response variable was the color removal yield (Y); and the three independent variables were pH (X1), dose of sorbent (X2) and contact time (X3). The actual values of the independent variables and their corresponding coded values ( α, −1, 0, +1, +α) are presented in Table 1. Experiments were performed in a random order (Table 1) and the optimized conditions were determined using quadratic response surfaces given by a second-order polynomial model (Equation (1)) (Ghaedi et al. 2016):
(1)
where β0 is the constant term, βi are the linear coefficients, βii are the quadratic coefficients and βij are the interactive coefficients.
Table 1

Experimental factors and levels in the central composite design

Independent variablesLevels (α = 1.68)
−α−10+1
X1: pH 3.64 10.36 
X2: Dose of NPs (g/L) 1.32 1.6 2.4 2.67 
X3: Time (min) 9.60 30 60 90 110.40 
Independent variablesLevels (α = 1.68)
−α−10+1
X1: pH 3.64 10.36 
X2: Dose of NPs (g/L) 1.32 1.6 2.4 2.67 
X3: Time (min) 9.60 30 60 90 110.40 

The analysis of variance (ANOVA) and the statistical analysis of the effect of individual linear, quadratic and interaction terms on the response were performed using STATISTICA 10 software. The significance of all terms in the polynomial model was assessed statistically by computing the F-value and the P-value at a probability level of 0.05.

Sorption experiments

The dye initial concentration was fixed at 30 mg/L and was prepared by dilution of 1 g/L solution in distilled water. Vials of 5 mL were used for the sorption experiments. The pH was adjusted in the range 3.64–10.36 by the addition of HCl (0.01 M) or NaOH (0.01 M) and measured by a pH meter (Consort C831). A given mass of the adsorbent to achieve a set dose (1.32–2.67 g/L) was added to the flasks, which were then placed in a shaker (Stuart orbital shaker, http://www.stuart-equipment.com/product.asp?dsl=77, USA) with a speed of 250 rpm at ambient temperature. At the end of the experiment, the adsorbent was separated from the solution by centrifugation (Sigma 3-16 K, 4,000 rpm for 10 min). The absorbance of RB5 in solution was determined by absorption at λmax = 597 nm by a UV–visible spectrophotometer (Shimadzu, UV 2401PC). The efficiency of color removal of RB5 was determined using Equation (2):
(2)
where Absi and Absf are respectively the initial and final measured absorbance values. For kinetics sorption experiments, 10 mg of ZnO:Pb NPs was added to 5 mL of the 30 mg/L RB5 solution at an initial pH 7 and ambient temperature 20 ± 2 °C. Sampling was carried out at different time intervals. Isotherm studies were conducted at a constant mass of ZnO:Pb (10 mg in 5 mL) and varying initial concentrations of the RB5 solution in the range of 20–80 mg/L. The solutions were stirred at ambient temperature 20 ± 2 °C for 24 h. It was verified from the kinetics experiments that 24 h was largely sufficient to reach equilibrium. The adsorption capacity was calculated from mass balance given in Equation (3):
(3)
where Co (mg/L) is the initial concentration, Ce (mg/L) is the dye concentration at equilibrium, Qads (mg/g) is the amount of dye adsorbed per unit of adsorbent at equilibrium, V (L) is the volume of dye solution and m (g) is the mass of adsorbent.

Characterization of ZnO:Pb

FTIR spectra of Pb doped ZnO NPs are shown in Figure 1(a). It depicts a sequence of absorption bands in the range of 500 and 4,000 cm−1. The absorption peaks at 852, 684 and 592 cm−1 revealed the presence of Pb-O stretching vibration (Borhade et al. 2013; Sathya & Pushpanathan 2018). The two peaks of absorption, 1,400 and 1,581 cm−1, could be attributed to precursor functional groups and ZnO surface-related reaction by-products (Kataria & Garg 2017). The stretching vibration peak of the C-H bond was observed at 3,093 cm−1 (Mousavi et al. 2015).

Figure 1

(a) FTIR analysis of ZnO:Pb nanopowder and (b) XRD pattern of the prepared ZnO:Pb nanopowder.

Figure 1

(a) FTIR analysis of ZnO:Pb nanopowder and (b) XRD pattern of the prepared ZnO:Pb nanopowder.

Close modal

Figure 1(b) depicts the XRD diffractogram of ZnO:Pb nanopowder. The diffraction peaks at 2θ = 31.75°, 34.23°, 36.05°, 47.39°, 56.35°, 62.65°, 67.80°, 68.2° and 69.4° which can be attributed to the (100), (002), (101), (102), (110), (103), (200), (112) and (201) planes correspond to ZnO hexagonal wurtzite structure, in agreement with the JCPDS card No. 36-1451 (Kataria & Garg 2017). No characteristic peaks related to Pb metal can be detected, which indicates the successful incorporation of Pb in the ZnO.

The SEM images illustrated in Figure 2(a) and 2(c) exhibited spherical particles with average particle size less than 100 nm. The EDX result (Figure 2(b) and 2(d)) of NPs indicated the existence of 65.7% of zinc and 2.2% of lead for ZnO:Pb 2% and 63.6% of zinc and 4.3% of lead for ZnO:Pb 4%, which confirms the theoretical calculation of NPs composition. The surface area and the pore volume of the ZnO:Pb 2 and 4% were investigated using nitrogen gas adsorption–desorption method based on BET theory. The doping of ZnO by Pb has an influence on the specific surface area of the nanopowder. The total pore volume was found to be 0.177 cm3/g and 0.197 cm3/g respectively for ZnO:Pb 2% and ZnO:Pb 4%. The average of pore width was 145 and 123 Å for ZnO:Pb 2% and ZnO:Pb 4% respectively.

Figure 2

SEM images and EDX analysis of ZnO:Pb 2% (a and b) and ZnO:Pb 4% (c and d).

Figure 2

SEM images and EDX analysis of ZnO:Pb 2% (a and b) and ZnO:Pb 4% (c and d).

Close modal

The incorporation of Pb in zinc oxide NPs increases the specific surface area to 18.8 m2/g for ZnO:Pb 2% and 20.8 m2/g for ZnO:Pb 4%, which are higher than other NPs like ZnO, ZnO:Fe2O3 and ZnO:V3% whose BET surface area ranged from 4 to 9 m2/g (Table 2).

Table 2

Comparison of BET surface area (SBET) for different NPs

NanoparticleSBET (m2/g)Reference
ZnO 8.25 Khezami et al. (2017a)  
ZnO:Fe2O3 4.51 Khezami et al. (2017b)  
ZnO:V38.10 Khezami et al. (2016)  
ZnO:Pb 2% 18.8 Present study 
ZnO:Pb 4% 20.8 Present study 
NanoparticleSBET (m2/g)Reference
ZnO 8.25 Khezami et al. (2017a)  
ZnO:Fe2O3 4.51 Khezami et al. (2017b)  
ZnO:V38.10 Khezami et al. (2016)  
ZnO:Pb 2% 18.8 Present study 
ZnO:Pb 4% 20.8 Present study 

The point of zero charge

Figure 3 presents the pHpzc of ZnO:Pb 2% and ZnO:Pb 4% NPs. The figure shows that both ZnO:Pb 2 and 4% have the same pHpzc value of 7.5. At pH less than pHpzc, the surface of the ZnO:Pb NPs is positively charged and, due to electrostatic interactions, the adsorption of the anionic dye is thus preferred (Farrokhi et al. 2014). However, when the pH is greater than pHpzc, the surface of the NPs is negatively charged and, due to electrostatic repulsion forces, the adsorption efficiency of RB5 decreases (Samadi et al. 2015).

Figure 3

Determination of the pHpzc of ZnO:Pb 2% and ZnO:Pb 4% NPs.

Figure 3

Determination of the pHpzc of ZnO:Pb 2% and ZnO:Pb 4% NPs.

Close modal

Analysis of central composite design

The central composite design was used to estimate the influence of three factors: pH, dose of NPs and contact time in the range of pH 3.6–10.3, NPs dose (g/L) 1.32–2.67 and contact time (min) 46.4–113.6. The experimental and predicted removals (%) of RB5 for the 20 experiments are presented in Table 3.

Table 3

Data statistics of model variables

Independent factors
% Color removal ZnO:Pb 2%
% Color removal ZnO:Pb 4%
RunspHDose of NPs (g/L)Contact time (min)ObservedPredictedResidualObservedPredictedResidual
1.6 30 59.27 58.59 0.67 63.37 58.93 4.44 
1.6 30 38.44 41.09 −2.64 80.54 77.17 3.36 
2.4 30 83.06 87.43 −4.37 91.62 93.30 −1.68 
2.4 30 74.19 74.90 −0.70 84.45 82.22 2.23 
1.6 90 68.81 68.96 −0.14 64.32 64.76 −0.44 
1.6 90 66.53 63.01 3.51 93.24 89.76 3.47 
2.4 90 81.18 79.38 1.79 90.00 91.57 −1.57 
2.4 90 76.88 78.41 −1.53 8.59 87.24 −2.65 
3.6 60 72.04 71.25 0.79 64.32 63.93 0.38 
10 10.3 60 57.12 56.71 0.41 74.18 77.23 −0.04 
11 1.32 60 48.65 49.90 −1.24 62.56 68.16 −5.59 
12 2.67 60 89.51 87.06 2.45 97.97 94.92 3.05 
13 9.6 72.71 70.71 2.00 82.29 88.38 −6.09 
14 110.4 80.24 82.36 −2.12 99.59 97.51 2.07 
15 60 78.49 79.53 −1.03 97.56 98.28 −0.72 
16 60 77.95 79.53 −1.57 97.83 98.28 −0.45 
17 60 79.83 79.53 0.30 97.70 98.28 −0.58 
18 60 79.56 79.53 0.03 98.24 98.28 −0.04 
19 60 79.16 79.53 −0.36 97.97 98.28 −0.31 
20 60 78.76 75.00 3.75 97.83 93.68 4.15 
Independent factors
% Color removal ZnO:Pb 2%
% Color removal ZnO:Pb 4%
RunspHDose of NPs (g/L)Contact time (min)ObservedPredictedResidualObservedPredictedResidual
1.6 30 59.27 58.59 0.67 63.37 58.93 4.44 
1.6 30 38.44 41.09 −2.64 80.54 77.17 3.36 
2.4 30 83.06 87.43 −4.37 91.62 93.30 −1.68 
2.4 30 74.19 74.90 −0.70 84.45 82.22 2.23 
1.6 90 68.81 68.96 −0.14 64.32 64.76 −0.44 
1.6 90 66.53 63.01 3.51 93.24 89.76 3.47 
2.4 90 81.18 79.38 1.79 90.00 91.57 −1.57 
2.4 90 76.88 78.41 −1.53 8.59 87.24 −2.65 
3.6 60 72.04 71.25 0.79 64.32 63.93 0.38 
10 10.3 60 57.12 56.71 0.41 74.18 77.23 −0.04 
11 1.32 60 48.65 49.90 −1.24 62.56 68.16 −5.59 
12 2.67 60 89.51 87.06 2.45 97.97 94.92 3.05 
13 9.6 72.71 70.71 2.00 82.29 88.38 −6.09 
14 110.4 80.24 82.36 −2.12 99.59 97.51 2.07 
15 60 78.49 79.53 −1.03 97.56 98.28 −0.72 
16 60 77.95 79.53 −1.57 97.83 98.28 −0.45 
17 60 79.83 79.53 0.30 97.70 98.28 −0.58 
18 60 79.56 79.53 0.03 98.24 98.28 −0.04 
19 60 79.16 79.53 −0.36 97.97 98.28 −0.31 
20 60 78.76 75.00 3.75 97.83 93.68 4.15 

The ANOVA presented in Table 4, gives useful information about the significance of the variables and their interaction based on F and P values at 95% confidence level. The significance of the model terms was investigated by P-value. A P-value less than 0.05 in the ANOVA table indicates that the interactions between the significant factors have a good influence on the response. Lack of fit (LOF) compares the experimental error of the replicate measurements. The non-significance (F-value >0.05) of lack of fit indicate the model was appropriate to predict the adsorption percentage within the investigated range of variables (Dil et al. 2019). The F-value of LOF for the present study (Table 4) indicates a good concordance between the experimental and the predicted RB5 removal efficiencies. The high values of the correlation coefficients (R2 = 0.97 for ZnO:Pb 2% and R2 = 0.95 for ZnO:Pb 4%) show a high significance of the model.

Table 4

ANOVA for CCD of ZnO:Pb 2% and ZnO:Pb 4%

ZnO:Pb 2%
ZnO:Pb 4%
Source of variationSSdfMSF-valueP-valueSSdfMSF-valueP-value
X1 347.468 347.468 483.943 0.000025 194.877 194.877 2,435.43 0.000001 
X12 522.755 522.755 728.079 0.000011 1,606.743 1,606.743 20,079.95 0.000000 
X2 1,997.827 1,997.827 2,782.516 0.000001 1,024.944 1,024.944 12,809.02 0.000000 
X22 259.436 259.436 361.335 0.000045 589.434 589.434 7,366.33 0.000000 
X3 209.175 209.175 291.332 0.000069 126.924 126.924 1,586.20 0.000002 
X32 18.323 18.323 25.520 0.007222 57.619 57.619 720.08 0.000011 
X1X2 14.803 14.803 20.617 0.010492 509.180 509.180 6,363.38 0.000000 
X1X3 79.974 79.974 111.386 0.000456 27.033 27.033 337.84 0.000052 
X2 X3 202.952 202.952 282.666 0.000073 33.910 33.910 423.78 0.000033 
Lack of fit 92.748 15.458 21.529 0.005198 201.837 33.640 420.40 0.000015 
Pure error 2.872 0.718   0.320 0.080   
Total SS 3,589.247 19    4,097.946 19    
ZnO:Pb 2%
ZnO:Pb 4%
Source of variationSSdfMSF-valueP-valueSSdfMSF-valueP-value
X1 347.468 347.468 483.943 0.000025 194.877 194.877 2,435.43 0.000001 
X12 522.755 522.755 728.079 0.000011 1,606.743 1,606.743 20,079.95 0.000000 
X2 1,997.827 1,997.827 2,782.516 0.000001 1,024.944 1,024.944 12,809.02 0.000000 
X22 259.436 259.436 361.335 0.000045 589.434 589.434 7,366.33 0.000000 
X3 209.175 209.175 291.332 0.000069 126.924 126.924 1,586.20 0.000002 
X32 18.323 18.323 25.520 0.007222 57.619 57.619 720.08 0.000011 
X1X2 14.803 14.803 20.617 0.010492 509.180 509.180 6,363.38 0.000000 
X1X3 79.974 79.974 111.386 0.000456 27.033 27.033 337.84 0.000052 
X2 X3 202.952 202.952 282.666 0.000073 33.910 33.910 423.78 0.000033 
Lack of fit 92.748 15.458 21.529 0.005198 201.837 33.640 420.40 0.000015 
Pure error 2.872 0.718   0.320 0.080   
Total SS 3,589.247 19    4,097.946 19    
The model-predicted values as a function of the observed values for ZnO:Pb 2% and ZnO:Pb 4% are presented respectively in Figure 4(a) and 4(b) (circles) as well as the corresponding regression plots (lines). A positive regression coefficient means that an increase in the factor value leads to an increase in the response value (a synergistic effect). In the opposite case when the regression coefficient is negative, an increase in the variable value results in a decrease of the response value (an antagonistic effect). The analysis of the experimental results allowed the determination of the coefficients of the quadratic response second-order polynomial model for both ZnO:Pb 2 and 4% (Equations (4) and (5)):
(4)
(5)
Figure 4

Plot of the measured and model predicted values of the response variable (a): ZnO:Pb 2%; (b): ZnO:Pb 4%.

Figure 4

Plot of the measured and model predicted values of the response variable (a): ZnO:Pb 2%; (b): ZnO:Pb 4%.

Close modal

Equations (4) and (5) emphasize the interaction effect of the factors on the removal of RB5 by ZnO:Pb 2% and ZnO:Pb 4%. A positive impact of a factor means an improvement in the response when the factor level increases, while a negative impact means that the response is not improved with increasing the factor levels.

Response surface methodology

The three-dimensional response surface plots (Figure 5) show the interaction effect of the three variables, pH, dose of NPs and contact time, on the efficiency removal (%) of RB5. The pH of the solution is an important parameter during the dye sorption process. The effect of pH on the removal of RB5 was examined between pH 3.6 and 10.3 (Figure 5(a), 5(d), 5(c) and 5(f)). RB5 is an anionic dye, which exists in the aqueous solution in the form of negatively charged ions. As a charged species, the adsorption degree on the surface of the adsorbent is mainly influenced by the surface charge of the adsorbent, which in turn is influenced by the pH of the solution (Bazrafshan et al. 2015). According to the results of pHpzc of ZnO:Pb 2% and ZnO:Pb 4% NPs, at pH below the pHpzc (7.5) of the adsorbent the surface of the sorbent is positively charged and able to attract the negatively charged dye molecule from the solution. Electrostatic attraction exists between the positively charged surface of the adsorbent and the negative charge of the RB5 textile dye (due to the presence of - groups). The maximum removal efficiency of RB5 was observed at neutral pH for both of the NPs. The highest RB5 removal efficiencies (more than 80%) were observed when increasing the contact times and the dose of NPs simultaneously (Figure 5(b) and 5(e)). As expected, the dye removal percentage increased when the dose of adsorbent increased. This can be explained by the increase of active sites on the surface of the nanoadorbent. Similar results were observed in the literature for the removal of RB5 by ZnO-Fe2O3 NPs (Farrokhi et al. 2014) and RB5 by iron oxide NPs (Chang & Shih 2018). The optimal conditions of color removal using ZnO:Pb 2% and ZnO:Pb 4% NPs were pH 7, adsorbent dose 2 g/L and contact time of 79 min with maximum color removal of 79.4 and 98.1% respectively.

Figure 5

3D response surface plot of color removal of RB5 as the function of: (a and d) pH and contact time (NPs dose = 2 g/L); (b and e) NPs dose and contact time (pH = 7); (c and f) pH and NPs dose (contact time = 79 min). Initial dye concentration of 30 mg/L.

Figure 5

3D response surface plot of color removal of RB5 as the function of: (a and d) pH and contact time (NPs dose = 2 g/L); (b and e) NPs dose and contact time (pH = 7); (c and f) pH and NPs dose (contact time = 79 min). Initial dye concentration of 30 mg/L.

Close modal

Desirability function

The maximum color removal efficiency for RB5 dye by ZnO:Pb 2% and ZnO:Pb 4% corresponding to the optimal experimental conditions of the independent variables were determined by using the desirability function on the STATISTICA 10.0.0 software (Table 5). The optimum conditions were found by the model to be pH 7, amount of NPs 2 g/L and time 79 min, giving an experimental maximum RB5 removal of 79.4 and 98.1% for ZnO:Pb 2% and ZnO:Pb 4% respectively. In order to confirm the model adequacy, confirmatory experiments were conducted with these optimal parameters. Results gave a percentage RB5 removal of 80.6 and 97.1% for ZnO:Pb 2% and ZnO:Pb 4%. The percentage error difference between the experimental and predicted value was low (<1.5%) which validated the findings of response surface optimization and indicates that the proposed model is adequate for obtaining the optimum value in the range of the studied parameters.

Table 5

Validation of optimized conditions for RB5 dye adsorption on ZnO:Pb 2% and ZnO:Pb 4%

Responses
Desirability
Observed
Predicted
ZnO:Pb 2%ZnO:Pb 4%
VariablesOptimum valueZnO:Pb 2%ZnO:Pb 4%ZnO:Pb 2%ZnO:Pb 4%
pH 79.4 98.1 80.6 97.1 0.80 0.96 
NPs dose (g/L) 
Time (min) 79 
Responses
Desirability
Observed
Predicted
ZnO:Pb 2%ZnO:Pb 4%
VariablesOptimum valueZnO:Pb 2%ZnO:Pb 4%ZnO:Pb 2%ZnO:Pb 4%
pH 79.4 98.1 80.6 97.1 0.80 0.96 
NPs dose (g/L) 
Time (min) 79 

Kinetic study

The rate of dye adsorption was determined using pseudo-first order, pseudo-second-order and intra-particle diffusion kinetic models. These models are expressed, respectively, in linear forms by Equations (6)–(8):
(6)
(7)
(8)
where qe and qt (mg/g) are the adsorption capacities at equilibrium time and at time t, respectively, K1 (1/min) is the kinetic rate constant, K2 (g/mg/min) is the pseudo-second-order rate constant, Kid (mg/g/min1/2) is the intra-particle diffusion rate constant and C is the intra-particle diffusion constant.

The effect of contact time on color removal was studied at pH = 7 using 30 mg/L of RB5, shown in Figure (6). The result shows that at 15 min of contact time the color removal percentage was 65.2 and 65.9% for ZnO:Pb 2 and 4% respectively. The sorption process was fast and after 90 min of contact time ZnO:Pb 2 and 4% achieved 79 and 98% maximum percentage removal of the dye respectively.

Figure 6

Effect of contact time on color removal at pH = 7, [RB5] = 30 mg/L and T = 20 ± 2 °C.

Figure 6

Effect of contact time on color removal at pH = 7, [RB5] = 30 mg/L and T = 20 ± 2 °C.

Close modal

The experimental data were fitted by the pseudo-first-order, pseudo-second-order and intra-particle diffusion models plotted in Figure (7) and the values of the models' rate constants are given in Table 6. The pseudo-second-order model showed excellent fit of the adsorption data for both adsorbents with R2 values of 0.998 and 0.999 for ZnO:Pb 2% and ZnO:Pb 4% respectively. The pseudo-second-order model makes it possible to characterize the adsorption of RB5 onto ZnO:Pb NPs.

Figure 7

(a) Pseudo-first-order, (b) pseudo-second-order and (c) intra-particle diffusion models for RB5 adsorption onto ZnO:Pb NPs.

Figure 7

(a) Pseudo-first-order, (b) pseudo-second-order and (c) intra-particle diffusion models for RB5 adsorption onto ZnO:Pb NPs.

Close modal
Table 6

Kinetic parameters of RB5 removal using ZnO:Pb 2% and ZnO:Pb 4%

[RB5] = 30 mg/L
Kinetic modelPlotParameterZnO:Pb 2%ZnO:Pb 4%
First-order Log (qeqt) vs t qe (mg/g) 7.29 10.44 
K1 (1/min) 0.018 0.032 
R2 0.812 0.937 
Second-order t/qt vs t qe (mg/g) 13.69 15.12 
K2 (g/mg/min) 0.28 0.31 
R2 0.998 0.999 
Intra-particle diffusion qt vs (t)1/2 Kid (mg/g/min1/20.02 0.22 
C (mg/g) 10.4 11.68 
R2 0.724 0.557 
[RB5] = 30 mg/L
Kinetic modelPlotParameterZnO:Pb 2%ZnO:Pb 4%
First-order Log (qeqt) vs t qe (mg/g) 7.29 10.44 
K1 (1/min) 0.018 0.032 
R2 0.812 0.937 
Second-order t/qt vs t qe (mg/g) 13.69 15.12 
K2 (g/mg/min) 0.28 0.31 
R2 0.998 0.999 
Intra-particle diffusion qt vs (t)1/2 Kid (mg/g/min1/20.02 0.22 
C (mg/g) 10.4 11.68 
R2 0.724 0.557 

Isotherm study

Langmuir, Freundlich and Dubinin–Radushkevich isotherm models were examined to describe adsorption equilibrium and to study the interaction between adsorbent and adsorbate species and adsorption capacity of adsorbent.

The Langmuir isotherm supports monolayer coverage of adsorbate without interaction between adsorbed molecules. The linearized equation for the Langmuir isotherm can be expressed by Equation (9) (Langmuir 1916):
(9)
where Ce is the equilibrium concentration of dye in the solution (mg/L), qe is the equilibrium capacity of dye on the adsorbent (mg/g), qm is the maximum adsorption capacity of the adsorbent corresponding to the complete monolayer coverage on the surface (mg/g), and KL is the Langmuir adsorption constant (L/mg). The data of the Langmuir isotherm were obtained by the plot of Ce/qe versus Ce as in Figure 8(a). The essential characteristic of the Langmuir isotherm can be expressed by a dimensionless separation factor called the equilibrium parameter RL given by Equation (10):
(10)
Figure 8

Langmuir (a), Freundlich (b) and Dubinin–Radushkevich (c) isotherms for RB5 dye adsorption onto ZnO:Pb NPs.

Figure 8

Langmuir (a), Freundlich (b) and Dubinin–Radushkevich (c) isotherms for RB5 dye adsorption onto ZnO:Pb NPs.

Close modal

RL value indicates the adsorption nature as irreversible if RL = 0, favorable if 0 < RL < 1, linear if RL = 1 and unfavorable if RL > 1.

The Freundlich empirical model assumes heterogeneity of the adsorbent surface which appears to be due to different functional groups on surface sites. The linear form of the Freundlich isotherm can be expressed by Equation (11) as follows (Freundlich 1906):
(11)
where Kf and 1/n are characteristic constants representing the adsorption capacity and the adsorption intensity of the system respectively; the values of Kf and 1/n are obtained from the linear plot of log qe versus log Ce. The data of the Freundlich isotherm were obtained by the plot of log qe versus log Ce as in Figure 8(b).
The Dubinin–Radushkevich isotherm model was applied to estimate the porosity, free energy and the characteristics of adsorbents (Dubinin 1947). The Dubinin–Radushkevich isotherm is applicable to homogeneous surfaces. Constant adsorption potential is calculated from the linear Equation (12) (Montazer-Rahmati et al. 2011):
(12)
where qs is the theoretical saturation capacity (mg/g), K is a constant related to mean free energy of adsorption per mole of the adsorbate (mol2/J2) and ɛ is the Polanyi potential which is related to equilibrium as the Equation (13) shows:
(13)

The data of the Dubinin–Radushkevich isotherm were obtained by the plot of log qe versus ε2 as in Figure 8(c). Dubinin–Radushkevich isotherm parameters K and qs were determined by linear regression, and R2 values are listed in Table 7.

Table 7

Isotherm constant parameters and correlation coefficient calculated for the sorption of RB5 onto ZnO:Pb 2 and 4%

Value of parameters
IsothermPlotParametersZnO:Pb 2%ZnO:Pb 4%
Langmuir Ce/qe vs Ce KL (L/mg) 0.062 0.88 
qm (mg/g) 27.85 29.06 
RL 0.72–0.29 0.99–0.42 
R2 0.980 0.994 
Frendlich Log qe vs log Ce Kf (mg1− (1/n)/L(1/n)/g) 3.06 14.52 
1/n 0.53 0.22 
R2 0.930 0.982 
Dubinin–Radushkevich Ln qe vs ɛ2 K (mol2/J2−8.10−6 −5.10−8 
qs (mg/g) 18.67 23.38 
R2 0.968 0.818 
Value of parameters
IsothermPlotParametersZnO:Pb 2%ZnO:Pb 4%
Langmuir Ce/qe vs Ce KL (L/mg) 0.062 0.88 
qm (mg/g) 27.85 29.06 
RL 0.72–0.29 0.99–0.42 
R2 0.980 0.994 
Frendlich Log qe vs log Ce Kf (mg1− (1/n)/L(1/n)/g) 3.06 14.52 
1/n 0.53 0.22 
R2 0.930 0.982 
Dubinin–Radushkevich Ln qe vs ɛ2 K (mol2/J2−8.10−6 −5.10−8 
qs (mg/g) 18.67 23.38 
R2 0.968 0.818 

Table 7 summarizes the Langmuir, Freundlich and Dubinin–Radushkevich isotherm constant parameters and the correlation coefficients calculated for the sorption of RB5 onto ZnO:Pb 2 and 4%. The determination coefficients (R2) for Langmuir, Freundlich and Dubinin–Radushkevich models were respectively 0.980, 0.930 and 0.968 for ZnO:Pb 2% and 0.994, 0.982 and 0.818 for ZnO:Pb 4%. A high value of R2 was obtained by the Langmuir model. Also the RL constant of the Langmuir isotherm for ZnO:Pb 2% and ZnO:Pb 4%, for different concentrations of RB5 (20–80 mg/L), was between 0 and 1, which indicates the favorable adsorption of RB5 onto ZnO:Pb NPs under the conditions used in this study. The result shows that the Langmuir isotherm model provided a good fit to the sorption equilibrium data. A similar isotherm model was observed in the adsorption of RB5 on modified dolomite (Ziane et al. 2018). The maximum monolayer adsorption capacities of ZnO:Pb 2% and ZnO:Pb 4% are respectively 27.85 mg/g and 29.1 mg/g, which are higher than results found using only ZnO for adsorption of RB5 (3.64 mg/g) (Saeed 2013).

A comparison of maximum adsorption capacity on ZnO:Pb (2 and 4%) NPs with other adsorbents for RB5 dye removal is listed in Table 8. The ZnO:Pb adsorbent has relatively higher maximum adsorption capacity toward RB5 dye than most of the listed adsorbents.

Table 8

RB5 sorption capacity by different adsorbents

AdsorbentsMaximum sorption capacity (mg/g)References
High lime fly ash 7.9 Eren & Acar (2007)  
Cetyltrimethyl ammonium bromide modified zeolite 12.9 Karadag et al. (2007)  
Peat Ip et al. (2009)  
ZnO 3.6 Saeed (2013)  
ZnO-Fe3O4 22.1 Farrokhi et al. (2014)  
TiO2-NPs  88.5 Shaheed & Hussein (2014)  
Multiwall carbon nanotubes  36.2 Samadi et al. (2015)  
Mn2O3  14.6 Nassar et al. (2016)  
Iron oxide NPs 18 Chang & Shih (2018)  
ZnO:Pb 2%  27.85 Present study 
ZnO:Pb 4%  29.1 Present study 
AdsorbentsMaximum sorption capacity (mg/g)References
High lime fly ash 7.9 Eren & Acar (2007)  
Cetyltrimethyl ammonium bromide modified zeolite 12.9 Karadag et al. (2007)  
Peat Ip et al. (2009)  
ZnO 3.6 Saeed (2013)  
ZnO-Fe3O4 22.1 Farrokhi et al. (2014)  
TiO2-NPs  88.5 Shaheed & Hussein (2014)  
Multiwall carbon nanotubes  36.2 Samadi et al. (2015)  
Mn2O3  14.6 Nassar et al. (2016)  
Iron oxide NPs 18 Chang & Shih (2018)  
ZnO:Pb 2%  27.85 Present study 
ZnO:Pb 4%  29.1 Present study 

The isotherm models describe how the adsorbent interacts with the adsorbate. Figure 9 presents the experimental isotherms of sorption of RB5 onto ZnO:Pb 2% and ZnO:Pb 4%. The sorption of RB5 onto the NPs ZnO:Pb 2% and ZnO:Pb 4% were Class Langmuir (L); this class proposes, at low concentration in solution, a downward concavity which reflects a decrease in free sites as the adsorption progresses. This phenomenon occurs when the attractive forces between the adsorbed molecules are low. It is often observed when the molecules are adsorbed flat, which minimizes their lateral attraction. It can also appear when the molecules are adsorbed vertically and when the adsorption competition between the solvent and the solute is weak (Foo & Hameed 2010).

Figure 9

Comparison of isotherm models with experimental data (pH = 7, contact time = 24 h, T = 20 ± 2 °C and [RB5] = (20–80 mg/L)).

Figure 9

Comparison of isotherm models with experimental data (pH = 7, contact time = 24 h, T = 20 ± 2 °C and [RB5] = (20–80 mg/L)).

Close modal

Pb doped ZnO showed a good efficiency in the sorption of the synthetic textile dye RB5. The influence of experimental parameters on RB5 removal percentage was investigated by an experimental design methodology allowing the optimization of pH, NPs dose and contact time. The maximum color removal was 79.4% for ZnO:Pb 2% and 98.1% for ZnO:Pb 4% obtained at pH 7 for dose of NPs of 2 g/L and 79 min as contact time. The equilibrium and kinetic studies were investigated and the results show that the pseudo-second-order model presented excellent fit of the adsorption data. The Langmuir monolayer model was found to best fit the isotherm data. The maximum adsorption capacities of ZnO:Pb 2% and ZnO:Pb 4%, according to the Langmuir isotherm model, were 27.85 and 29.1 mg/g respectively. The kinetic and isotherm sorption parameters were compared to other published studies and the magnitude of their values highlights the benefits of ZnO:Pb NPs for textile effluent treatment.

We thank Water Research and Technologies Center, Borj Cedria-Tunisia, European Membrane Institute Montpellier-France and Faculty of Sciences of Gabes-Tunisia for financial support of this work.

On behalf of all authors, the corresponding author states that there is no conflict of interest.

All relevant data are included in the paper or its Supplementary Information.

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