This study emphasizes the possible utilization of carbonized microplastic particles (CMPs) prepared from polyethylene terephthalate (PET) plastic bottle waste for dye adsorption. Methylene blue (MB) and methyl orange (MO) are adsorbed in a batch experiment to determine the effects of various experimental factors, including contact time (1–210 min), solution pH (3–11), adsorbent dosage (1–20 g/L), temperature (25–600 °C), and initial dye concentration (5–70 mg/L). The variance analysis (ANOVA) results of response surface methodology (RSM) indicated that the second-order model was statistically significant and had a high coefficient value (R2 = 0.99 for MO and R2 = 0.92 for MB). The RSM results stated that solution pH and adsorbent dose significantly influence MO and MB dyes removal, where the maximum adsorption removal was 99.95 and 99.04% for MO and MB dye at high acidic (pH 3) and alkaline (pH 11) conditions, respectively, with high adsorbent doses. Furthermore, trained neural networks demonstrated a strong correlation between the experimental and projected colour removal efficiencies. The adsorption data for MO and MB were well explained by pseudo-second-order kinetics and Langmuir isotherm models. A thermodynamic study shows that dyes adsorptions are favourable, exothermic, and spontaneous. Finally, real wastewater and desorption studies indicate the effectiveness and environmentally friendly properties of CMPs.

  • Carbonized microplastic particles (CMPs) were prepared from PET bottle waste by a simple thermal dissociation method.

  • Response surface methodology and artificial neural networks express a strong correlation between the experiment and projected colour removal efficiency.

  • CMPs reveal satisfactory results for experimental (MO = 99.95% and MB = 99.04%) and real wastewater applications (MO = 74% and MB = 65%).

Graphical Abstract

Graphical Abstract
Graphical Abstract

In recent decades, polymer-made products (plastic) have become an essential part of our daily lifestyle. Globally, polyethylene terephthalate (PET) is deliberated as the massive consumable polymer in industries that produce bottles and containers for food, medicine, and soft drinks due to its exclusive features, including light weight, low cost, transparency, good insulation, excellent tensile properties, chemical resistance, ease of handling, and flexibility (Rahmawati et al. 2019; Din et al. 2020), consequently, every year, a larger volume of PET solid waste is generated, which creates serious environmental problems (El Essawy et al. 2017a). Polyethylene terephthalate is the most plentiful municipal and industrial waste, but it has no returned valuable application due its to non-biodegradability, unsuitable mechanical properties, thermal stability, and lower electrical conductivity (Mallakpour & Behranvand 2016). As a result, disposing of PET waste is a major challenge for everyone around the globe, particularly in developing countries. The common approach to the management of PET waste is incineration and landfilling (Djahed et al. 2015), in a developing country, but these methods may adversely affect the environment by releasing heat and volatile compounds and contamination of landfilling sites, respectively (El Essawy et al. 2017a). On the other hand, recycling is one of the appropriate potential methods for reducing the landfilling and incarnation of PET waste; however, it has a lower application due to the low cost–benefit ratio of its associated technology. Activating carbon production from PET plastic is an effective alternative approach to PET waste management (Djahed et al. 2015). Providentially, PET bottles are composed of high carbon and very few mineral contaminants in their chemical components, which are possibly useful as black carbon materials for pollutants adsorption (Mendoza-Carrasco et al. 2016). Dyes are hazardous toxic pollutants that are widely used as a colouring agent in a variety of industries, including tanneries, paints, pulp, food, paper, varnishes, ink, plastics, and textiles (Chakraborty et al. 2020). Globally, about 10,000 different dyes and pigments are available with a production of 7 × 105 tonnes/year. About 50% of applied dyes are released as coloured effluent from textile industries (Ghosh et al. 2020). The occurrence of coloured pollutants in water bodies is harmful to the aquatic ecosystem, as they hinder the dispersion of the sunlight vital for the photosynthesis of aquatic flora and produce mycotoxins for fish and other aquatic organisms (Chakraborty et al. 2021). Moreover, exposure to elevated levels of textile dyes and their by-products can cause severe damage to human health, including kidneys, liver, central nervous system, brain, and reproductive organs (Al-Zawahreh et al. 2021; Zaman et al. 2021). Consequently, significant attention must be paid to the treatment of coloured effluent before discharging into the receiving for the protection of environmental quality and the sustainability of textile industries (Chakraborty et al. 2021). Due to their ease of application, vibrant colour, excellent binding ability, and rapid colour change properties, methyl orange (MO) and methylene blue (MB) are frequently utilized in a variety of industrial sectors (Ghosh et al. 2020). However, their removal is challenging because of their intricate aromatic ring structure, inability to degrade, xenobiotic characteristics, strong light visibility, stability, and oxidation reaction (Dehghani et al. 2021). Numerous methods have been applied for the treatment of coloured effluents, such as chemical precipitation, membrane filtration, coagulation, ion exchange, oxidation, photo-catalytic degradation, ozonation, electrochemical technologies, solid-phase extraction, and adsorption (Ghosh et al. 2018; Al-Ghouti & Al-Absi 2020; Zaman et al. 2022). Conversely, several azo dyes are resistant to chemicals and resistive to photo- and bio-degradation (Al-Zawahreh et al. 2021). Adsorption is the best method among them due to its simplicity of operation and design, low price, great efficiency, richness of the source, lack of sludge, adaptability, and insensitivity to harmful substances. Commercial activated carbon is also used as an adsorbent, but it is highly expensive. Diverse bio-adsorbents have been utilized to remove the colour from wastewater, as broadly reviewed by Yagub et al. (2014) and Chakraborty et al. (2020). Therefore, many researchers are becoming increasingly interested in the synthesis of new, inexpensive, and environmentally friendly adsorbents with an excellent performance from discarded materials for the removal of coloured effluent. So, this study aims to prepare activated carbon from PET bottle waste through an innovative and inexpensive method. To remove cationic and anionic dyes from an aqueous environment, the produced activated carbon's adsorption behaviour is evaluated under a variety of experimental settings, including initial dye concentration, contact time, temperature, solution pH, and adsorbent dose. Additionally, investigations of the adsorption kinetics, equilibrium, and thermodynamics have been conducted. Finally, the application of carbonized microplastic particles (CMPs) as an adsorbent to actual wastewater was also studied. Wastewater treated by waste materials is a challenging area, but it provides dual profits for water treatment and waste management.

Materials and reagents

Analytical-grade chemicals were utilized throughout all experiments without further purification. MB, sodium hydroxide (NaOH), MO, and hydrochloric acid (HCl) were purchased from Sigma-Aldrich (USA). All experiments were conducted with double-distilled water. In this study, MB and MO were selected as basic and acid dyes, respectively.

Preparation and characterization of adsorbent

In this study, different plastic bottles were used as a source for PET waste collected from Jashore municipal area, Bangladesh. First, the used PET bottle is cut into tiny pieces and cleaned with water. The item was then given a second wash with double-distilled water, completely dried in a Labtech LDO-150F oven (Korea) for 24 h at 80 °C, and chilled to room temperature. The raw PET waste was then put into a 100 mL enclosed crucible, which was then placed in the middle of an electric furnace (SXT-10, Shanghai Shuli Instrument and Meters Co., Ltd), where it was heated to 600 °C at a rate of 8 °C per min and kept there for 100 min. The system was then allowed to cool overnight. Using a mortar and pestle, the carbonized charcoal was broken into 0.5–1.0 mm-sized particles, which were then collected via a sieve. Finally, airtight borosilicate glass bottles were utilized to store CMP, which was then used for research as needed. Before and after MO and MB adsorption onto CMP, FTIR (Fourier transform infra-red spectroscopy) spectra were captured in a spectrometer at a range of 400–4,000 cm−1 with 50 scans acquired at 4 cm−1 resolution (FTIR-4600, JASCO Corporation Ltd, Japan). Using a field-emission scanning electron microscope (FE-SEM, Zeiss Sigma, Carl Zeiss, Germany) with an accelerating voltage of 10 kV, the surface morphology of CMP was examined both before and after the adsorption of MO and MB. The samples were coated with a small layer of gold before imaging to enhance picture quality and prevent the accumulation of local electrical charges. The point of zero charges (pHpzc) determination procedure was adopted by Demirhan (2020). The percentage yield of the PET waste activated carbon (CMP) produced by the intended precursor was assessed using the following equation.
(1)

Adsorption experiments

The stock solution of MO and MB (1,000 mg/L) was prepared by dissolving the required amount of dye powder in double-distilled water and the desired working solution was made from this stock solution by successive dilution. Adsorption of MO and MB onto CMP was conducted in batch experiments at 200 rpm as a consequence of contact time (1–210 min), temperature (25–60 °C), solution pH (pH 3–11), CMP dose (1–20 g/L), and MO and MB dye concentrations (5–70 mg/L). The experiment solution's pH was adjusted using 0.1 N HCl/0.1 N NaOH solutions. The working solution for the experiments was 250 mL in a 500 mL beaker. In the Jar-Test instrument (JLT4, VELP Scientific, Italy), these beakers were stirred. Each experiment was completed with a suitable amount of suspension removed from the beaker and filtered to eliminate adsorbent particles using glass microfibre filter paper (GF/B, Whatman, USA). A UV-visible spectrophotometer (HACH DR 3900, USA) was utilized to measure the concentrations of MO and MB in the solution at 464 and 665 nm, respectively. The mean values were applied across replicated experiments. Equations (2) and (3) were used to calculate the amounts of MO and MB adsorption at equilibrium and removal (%), respectively.
(2)
(3)
where C0 and Ce are the initial and at equilibrium concentrations of MO and MB in mg/L, respectively. qe is the equilibrium MO and MB adsorbed in mg/g. V represents solution volume (L) and ms indicates adsorbent mass (g).

Dye sorption isotherms

The adsorption isotherm tests were conducted using 250 mL of MO and MB solutions in several 500 mL beakers with initial dye concentrations varying from 5 to 70 mg/L. Each beaker received the same fixed dosage of adsorbent (10 g/L), and the rotation speed was kept at 200 rpm with the optimum pH values of 3 and 11 at room temperature (25 ± 2 °C) and equilibrated contact times of 30 min, respectively. Adsorption isotherms provide a complete knowledge of the nature of association by demonstrating how the adsorbate behaves with sorbent materials. In this study, equilibrium adsorption isotherm models of Langmuir and Freundlich have been used, as presented in Table S1.

Kinetics of the adsorption process

The adsorption kinetic studies involved adding 10 g/L CMP into 350 mL of MO solution, which had 20 mg/L of MO and MB dye concentration, at optimal pH 3 and pH 11, and an agitation speed of 200 rpm at ambient temperature (25 °C), respectively. Following specific time intervals (1, 2, 3, 5, 7, 10, 30, 60, 90, 120, 150, 180, and 210 min), samples from the solution were taken, filtered, and analysed. Adsorption kinetics includes details on the rate of MO and MB adsorption by the adsorbents, the amount of time needed to complete the adsorption process, and the reaction's mechanism. The kinetics behaviour was identified using Ho and McKay's pseudo-second-order model and Lagergren's pseudo-first-order model, whereas the intraparticle diffusion model was employed to examine the adsorption process's possible rate-controlling step and diffusion mechanism, as presented in Table S1.

Desorption study

MO- and MB-loaded CMP were obtained from equilibrium adsorption studies for the desorption analysis. The adsorbents were subsequently filtered and dried for 24 h at 80 °C in an oven. Adsorbent that was loaded with MO and MB was introduced into distilled water that was pH-controlled (pH 5, 7, 9, and 11) for 90 min at a continuous rotating speed of 200 rpm. Equation (4) was used to compute the percentage of desorption from the amount of dye desorbed.
(4)

Adsorption thermodynamics

At optimum conditions, adsorption thermodynamics tests were carried out at 25, 40, 50, and 60 °C. The following equations were used to compute the thermodynamic parameters: Kd is the equilibrium partition constant, ΔG (kJ/mol) is the Gibbs free energy change, R (8.314 J/mol/K) is the universal gas constant, T (K) is the temperature, ΔH (kJ/mol) is the enthalpy change and ΔS is the entropy transformation.
(5)
(6)
(7)

The values of ΔH and ΔS were determined from the slope and intercept of the plot of ln Kd versus 1/T, respectively, and the values of ΔG from the Kd value at each temperature (Abd Elhafez et al. 2017).

Box–Behnken response surface methodology

The Box–Behnken (BB) design is a frequently used standard statistical method for process optimization with the least amount of tests, evaluating the likely correlations between investigated parameters and their effects on the adsorption of dyes (Gadekar & Ahammed 2019). The response variable was the quantity of MO and MB adsorbed per unit mass of the adsorbent and the experimental factors were the solution pH (X1), initial MO dye concentration (X2), and dose of absorbent (X3). The factor levels were denoted by Codes −1 (lower limit), 0 (central point), and 1 (upper limit). Table 1 shows the BB design levels for experiments.

Table 1

Independent variables, their experimental range and three levels of these variables

FactorsLevels
 −1 +1 
X1: Solution pH 11 
X2: Dye concentration (mg/L) 30 70 
X3: Activated carbon ratio (g/L) 10 20 
FactorsLevels
 −1 +1 
X1: Solution pH 11 
X2: Dye concentration (mg/L) 30 70 
X3: Activated carbon ratio (g/L) 10 20 

A three-level, three-factorial BB experimental design with 17 tests was carried out using Stat-Ease software (Design-Expert 13.0 trial version, Stat-Ease, Inc.). Equation (8) describes the BB-response surface methodology (RSM) polynomial equation used to simulate the rate at which MO and MB adsorb from water in an aquatic environment.
(8)
where Y is the predicted response (adsorption removal of MO and MB (%)); qe (MO), qe (MB), β0, and βi are constant and linear coefficients, respectively. βij is the interaction coefficients, βii is the quadratic coefficients, and Xi and Xj are the coded values of the process variables. The statistical analysis of the experiment results was done with Minitab 20 using the model equation and the analysis of variance (ANOVA).

Artificial neural network

In the present study, a back-propagation algorithm with a log sigmoidal (logsig) or tan-sigmoidal (tansig) function was applied to a feed-forward network with three layers (input, hidden, and output layers), as illustrated in Figure 3. The subgroups of training (60%), validation (20%), and test (20%) networks were randomly selected. Experimental conditions were used as input parameters for the artificial neutral network (ANN). The colour removal percentage was the output layer. The neurons mandatory in the hidden layer were assessed by trial and error to gain the highest regression with the lower errors (Gadekar & Ahammed 2019). In this study, four neurons were used in an ANN model for projection that had been validated and tested. For ANN prediction, MATLAB (R2020a) was applied.

Characterization of adsorbent

According to Equation (1), the yield of CMP was 18%. Djahed et al. (2015) found a 19% yield in their study. Figure S1(a) shows the FTIR results. The CMP has graphite properties that can be estimated due to the presence of an IR absorption peak around 1,600 cm−1 corresponding to the in-plane C = C vibration, which is an inherent feature of sp2 graphitic materials (Hu et al. 2017). Raw CMP shows five major peaks at 3,448, 2,993, 2,360, 1,718, and 1,654 cm−1 (Figure S1(a)), which may be attributed to the stretching vibrations of OH, C-H2, C-N, C = O, and C = C, respectively (El Essawy et al. 2017b). This can significantly influence the adsorption ability of diverse pollutants in an aqueous solution. Minor changes were found after the adsorption of MO and MB (Figure S1(a)), the adsorption peak occurrences of OH, C-N, C = O, and C = C indicate that the functional groups on the adsorbent surface are capable to link with the dye molecules. Furthermore, the adsorptions are significantly regulated by the –OH group and heteroatoms, which create a linkage between sorbent and sorbate. El Essawy et al. (2017b) found a similar outcome for dye adsorption using graphene. The morphological information of CMP, before and after adsorption of MO and MB, was evaluated using FE-SEM and is given in Figure 1. The raw surface of CMP was unequal and covered larger numbers of diverse sizes pores, which provides a large surface area for interlinking between dye molecules and adsorbent (Figure 1(a)). Djahed et al. (2015) and Kumari et al. (2022) found that activated carbon from PET bottle waste has a high surface area and large micropores and mesopores. Consequently, the surfaces of the adsorbents were saturated by dye molecules after adsorption (Figure 1(b) and 1(c)). The elemental content of CMP is examined using energy dispersive X-ray (EDX), as illustrated in Figure 1(d). There was a lot of carbon in the elemental composition.
Figure 1

SEM-EDX of CMP; raw CMP (a) after adsorption of MO (b); after adsorption MB (c); and EDX spectra of CMP (d).

Figure 1

SEM-EDX of CMP; raw CMP (a) after adsorption of MO (b); after adsorption MB (c); and EDX spectra of CMP (d).

Close modal

Adsorption behaviour

Effect of contact time

The experiments were performed with a range of contact times (1–210 min) at 25 °C temperature under the optimum working settings (20 mg/L dye concentration; 10 g/L adsorbent dosage; pH 3 for MO and pH 11 for MB), and 200 rpm stirring speed to evaluate the effects of contact time on MO and MB dye adsorption by CMP. Three steps were used to regulate the adsorption process, as illustrated in Figure 2(a): (1) Quick adsorption was detected at the beginning (0–1 min) because of the higher concentration gradient of MO and MB and the great number of adsorbent sites that were available on the adsorbent surface, (2) the adsorption rate turns into slow (1–30 min for MO and MB) because the available active sites on the adsorbent surface decreased with time progress, and (3) the adsorption rate was comparatively slow (30–210 min), maybe as a result of the MO and MB molecules’ strong attraction to one another on the adsorbent surface in bulk solution making it impossible to occupy the remaining active sites (Chakraborty et al. 2021). After 30 min, equilibrium was reached for MB and MO dye adsorption on CMP, respectively. To continue further adsorption study, 30 min was selected as an equilibrium contact time for these studies. According to Figure 2(a), the dye removal of MB is faster than MO on the CMP surface, which may be because the polar functional groups at the beginning of the pores adsorb water through hydrogen bonds, whereas the oxygen-holding functional groups (carboxyls, carbonyls, etc.) present on the adsorbent surface repels MO dye molecules. El Essawy et al. (2017a) found a similar outcome for the adsorption of dye using graphene from waste material.
Figure 2

Removal of MO and MB dye under different process variables: (a) contact time (b) pH; (c) adsorbent dose; and (d) initial dye concentration [CMP dose = 10 g/L; dye concentration = 20 mg/L; optimum pH = MO (3), MB (11); temperature = 25 °C; and equilibrium contact time = 30 min].

Figure 2

Removal of MO and MB dye under different process variables: (a) contact time (b) pH; (c) adsorbent dose; and (d) initial dye concentration [CMP dose = 10 g/L; dye concentration = 20 mg/L; optimum pH = MO (3), MB (11); temperature = 25 °C; and equilibrium contact time = 30 min].

Close modal
Figure 3

ANN network with topology (a) MO and (b) MB.

Figure 3

ANN network with topology (a) MO and (b) MB.

Close modal

Effect of pH

In the adsorption study, the initial solution pH value is highly influenced by stimulating the adsorbent's external charge, the exterior binding sites, and the rate of dye ionization (Chakraborty et al. 2021). There may be a huge number of active sites in CMP and the uptake of dye molecules can be associated with both the chemistry of the dye solution and the active sites. Over a pH range of 3–11, the influence of solution pH values on dye removal is investigated. The optimal pH for MB adsorption is pH 11 and it has been observed that with rising solution pH (3–11), the elimination of MB increased (95–99%) (Figure 2(b)). This effect can be explained by the cationic dye being positively charged as it dissolves in water. Therefore, the CMP's positively charged surface prevents the cationic MB from adhering to it in an acidic environment (Chakraborty et al. 2020). The rate of MB adsorption increased with increasing solution pH as a result of an increase in the electrostatic attraction between the positive dye molecules and the negatively charged CMP surface. On the other hand, oxygen-containing functional groups caused the CMP surface to become positively charged at low pH levels. Low pH values also point to a relatively high proton concentration, which works closely with MB cationic molecules to create the adsorption sites on the adsorbent surface. Therefore, at low pH values, the removal of MB dye reduces. On the other hand, the study's findings showed that MO elimination varied between pH 3 and pH 11. With a higher solution pH, it can be noted that the percentage of MO removed reduced from 99 to 21% (pH 3–11). The highest percentage removal of MO detected at pH 3 is 99%. The high percentage removal of the MO solution in an acidic environment is probably due to the electrostatic interactions between the positively charged adsorbent and the negatively charged MO dye anions (Zaman et al. 2021), represented by the following equations:

The sulphonate group of MO is dissociated and transformed into anionic colours in an aqueous solution.
(9)
Therefore, the highest removal is caused by a strong electrostatic interaction between anionic dye molecules and a positively charged adsorbent surface.
(10)

As a result, anionic dye adsorption rises at low pH levels and falls at high pH levels.

On the other hand, pHpzc is a key element that provides information on the level of ionization on the adsorbent surface and its interactions with the adsorbate. Figure S1(b) displays the curve of (pHi – pHf) vs. pHi. This figure shows that the pHpzc value of the CMP adsorbent was found to be 2.99. The CMP adsorbent's pHpzc value reveals that the surface of the material is positively charged at pH levels below pHpzc and negatively charged at pH levels above pHpzc. So, pHpzc also confirms that a low pH of 3 is highly significant for acid dye removal and a high pH of 11 for basic dye removal from wastewater. This finding is in line with the findings of the studies conducted by Laszlo & Szűcs (2001) and Santos et al. (2020).

Effect of initial dye concentration

Figure 2(d) indicates that the adsorption is significantly regulated by the initial dye concentration. With an increase in initial dye concentration (5–70 mg/L), the removal rates of MO (99–80%) and MB (96–84%) decrease because, at the constant dose, the adsorbent's external surface is saturated and dye molecules are blocking the pores. Therefore, the initial dye concentration and contact time have a considerable impact on the removal efficiency. While the adsorption capacity of CMP reduced from 0.49 to 5.64 mg/g with raising MO dye concentration from 5 to 70 mg/L at a fixed CMP dose of 10 g/L, this may be because of the strong interaction between dye molecules and adsorbent surface, which increases the significant driving force to transfer a high mass of MO and MB from the liquid to the solid-phase in aqueous solution (Zaman et al. 2021).

Effect of adsorbent dose

In this study, to evaluate the adsorbate's adsorption capacity, the adsorbent dose is regarded as a crucial technical parameter that primarily influences the removal of contaminants from wastewater (Chakraborty et al. 2020). Under the optimum experimental conditions, a variety of adsorbent dosages (1–20 g/L) were used in the adsorption experiments. Figure 2(c) shows the impact of CMP dose on the adsorption process. It demonstrates that dye removal efficiency increased with increasing CMP doses (1–20 g/L) for MO and MB, respectively, due to larger surface areas and more interchangeable sites on the adsorbent surface, resulting in higher adsorption performance (Chakraborty et al. 2021). However, a higher adsorbent dose (1–20 g/L) revealed a reduced adsorption rate (5.31–0.99 mg/g for MO and 13.24–0.99 mg/g for MB), which may be due to dye molecules competing for space on the CMP or overlapping with one another (e.g. aggregation). A similar explanation was found by Kumari et al. (2022).

Adsorption isotherm

The Langmuir and Freundlich isotherms are frequently used in the solid/liquid system. In this study, these models are used to examine the equilibrium experimental data of MO and MB adsorption onto CMP. The correlation coefficients (R2), chi-square (χ2), residual sum square (RSS), and root mean square errors (RMSE) value (Table 2) determine the best-fitted result for isotherms. The results demonstrated that the Langmuir isotherm for the adsorption of MO and MB onto CMP fitted better than the Freundlich isotherm (R2 = 0.937, RSS = 4.610; RMSE = 0.679, and χ2 = 0.313) in terms of a higher correlation coefficient value (R2 = 0.972), reduced error (RSS = 0.689; RMSE = 0.262), and chi-square value (χ2 = 0.044) (Table 2). This demonstrates that dye molecules cover CMP in a monolayer with uniform distribution. The monolayer maximum adsorption capacities of the dye molecules onto CMP were 5.68 mg/g for MO dye and 6.651 mg/g for MB dye, respectively (Table 2). The Langmuir isotherm calculation showed that the conditions for MO and MB dye adsorption onto CMP were favourable since the RL values of the dyes lie between 0 and 1 (Table 2). However, the value of adsorption intensity (n) for CMP determined from the Freundlich isotherm was more than 1, suggesting that the adsorption mechanism was favourable for CMP as an adsorbent for the removal of MO and MB dye from aqueous solutions. (Table 2). Shen et al. (2022) found that the Langmuir isotherm was the best-fitted model for the adsorption process using polypyrrole-modified plastic-carbon. The adsorption capacities of CMP are comparable with other adsorbents for acid and basic dye adsorption (Table S2).

Table 2

Isotherm parameters for adsorption of MO and MB onto CMP

Isotherm modelsParametersMOMB
Langmuir qmax (mg/g) 5.678 6.561 
b (L/mg) 1.282 0.785 
RL 0.011–0.134 0.017–0.202 
R2 0.972 0.978 
RSS 0.689 1.248 
χ2 0.044 0.085 
RMSE 0.262 0.353 
Freundlich KF (mg/g) (L/mg)1/n 2.851 2.343 
N 3.921 1.934 
R2 0.937 0.724 
RSS 4.610 8.676 
χ2 0.313 0.536 
RMSE 0.679 0.931 
Isotherm modelsParametersMOMB
Langmuir qmax (mg/g) 5.678 6.561 
b (L/mg) 1.282 0.785 
RL 0.011–0.134 0.017–0.202 
R2 0.972 0.978 
RSS 0.689 1.248 
χ2 0.044 0.085 
RMSE 0.262 0.353 
Freundlich KF (mg/g) (L/mg)1/n 2.851 2.343 
N 3.921 1.934 
R2 0.937 0.724 
RSS 4.610 8.676 
χ2 0.313 0.536 
RMSE 0.679 0.931 

Kinetic models and adsorption mechanism

The adsorption behaviour of MO and MB onto CMP was examined using three kinetic models (Lagergren pseudo-first-order, Ho's pseudo-second-order, and intraparticle diffusion), and the values of model parameters are listed in Table 3. The calculated (qe,cal) values from the pseudo-second-order kinetic model also correlated with the experimental (qe,exp) values for CMP (Table 3), indicating that the adsorption process follows the pseudo-second-order kinetic model. Therefore, it appears that chemisorption or the electrostatic interactions between the molecules of the adsorbent and the dye regulate the entire adsorption process. Intraparticle diffusion was applied to investigate the diffusion mechanisms. The intraparticle diffusion shows multi-linearity and did not pass through the origin (Figure S2) indicating that two or more mechanisms such as intraparticle diffusion, bulk diffusion, and film diffusion controlled these dye adsorption process, which was the rate-limiting step of MO and MB dye adsorption onto CMP. These two processes may occur simultaneously. Santos et al. (2020), Shen et al. (2022) and Kumari et al. (2022) found similar observations in their adsorption studies.

Table 3

Kinetic parameters for MO and MB adsorption onto CMP

ModelsParametersMOMB
 qe,exp (mg/g) 1.990 1.965 
Pseudo-first-order qe,cal (mg/g) 0.361 0.247 
K1 (min−10.066 0.071 
R2 0.674 0.694 
RSS 33.963 39.051 
χ11.249 18.580 
RMSE 1.842 1.976 
Pseudo-second order qe,cal (mg/g) 2.000 1.967 
K2 (g/mg/ min) 1.062 2.284 
H (mg/g/ min) 4.253 8.841 
R2 
RSS 0.090 0.029 
χ2 0.003 0.001 
RMSE 0.094 0.054 
Intraparticle diffusion (1st stage) Kdiff (mg/gmin0.50.368 0.089 
C (mg/g) 0.912 1.630 
R2 0.871 0.904 
Intraparticle diffusion (2nd stage) Kdiff (mg/gmin0.50.0007 0.0001 
C (mg/g) 1.98 1.96 
R2 0.546 0.875 
ModelsParametersMOMB
 qe,exp (mg/g) 1.990 1.965 
Pseudo-first-order qe,cal (mg/g) 0.361 0.247 
K1 (min−10.066 0.071 
R2 0.674 0.694 
RSS 33.963 39.051 
χ11.249 18.580 
RMSE 1.842 1.976 
Pseudo-second order qe,cal (mg/g) 2.000 1.967 
K2 (g/mg/ min) 1.062 2.284 
H (mg/g/ min) 4.253 8.841 
R2 
RSS 0.090 0.029 
χ2 0.003 0.001 
RMSE 0.094 0.054 
Intraparticle diffusion (1st stage) Kdiff (mg/gmin0.50.368 0.089 
C (mg/g) 0.912 1.630 
R2 0.871 0.904 
Intraparticle diffusion (2nd stage) Kdiff (mg/gmin0.50.0007 0.0001 
C (mg/g) 1.98 1.96 
R2 0.546 0.875 

Adsorption thermodynamics studies

The values of the thermodynamic study parameters are shown in Table 4 and Figure S3(a). A Van't Hoff plot of lnkd vs. 1/T produced a straight line with R2 values of 0.993 and 0.990 for the MB and MO, respectively. The observation that both dyes have negative ΔG0 values demonstrates that the adsorption process is spontaneous and practical (El Essawy et al. 2017b).

Table 4

Thermodynamic modelling of CMP on MO removal

MB
MO
Temperature (K) (kJ/mol) (kJ/mol) (J/mol/K)R2 (kJ/mol) (kJ/mol) (J/mol/K)R2
298 − 4.301 −4.498 0.703 0.993 − 8.999 −46.163 125.109 0.990 
313 − 4.261    − 6.888    
323 − 4.256    − 5.509    
333 − 4.284    − 4.742    
MB
MO
Temperature (K) (kJ/mol) (kJ/mol) (J/mol/K)R2 (kJ/mol) (kJ/mol) (J/mol/K)R2
298 − 4.301 −4.498 0.703 0.993 − 8.999 −46.163 125.109 0.990 
313 − 4.261    − 6.888    
323 − 4.256    − 5.509    
333 − 4.284    − 4.742    

The negative value of ΔH0 validates the exothermic nature of the adsorption, indicating that dye uptake reduces with increasing temperature, supported by Figure S3(a), but no significant changes were observed after 298 K (25 °C). So this temperature was chosen as the optimum for further adsorption process using CMP. The positive ΔS0 also recommends a reduction in randomness between the CMP and dye molecule interfaces. Additionally, the positive value of ΔS0 demonstrates the adsorbent's attraction to MB and MO dye adsorption. Santos et al. (2020) found the exothermic nature of adsorption for dye adsorption by PET waste bottles.

Artificial neural network model

The ANN network was established to assess colour removal as presented in Figure 3, which has topologies of 3:4:1 and 3:3:1 for MO and MB, respectively. In this study tan and log sigmoidal transfer functions, as well as hidden layer neurons from 3 to 7, were investigated. In many cases, about 1–20 tested networks of neurons were used in the hidden layer. However, ANN presentation is directly influenced by the number of hidden neurons while larger and lower numbers of hidden neurons hamper the estimation accuracy. Consequently, the optimal numbers of hidden neurons selection help to avoid over- and underestimation (Gadekar & Ahammed 2019). Tables S3, S4 display the effectiveness of the ANN network topology and transfer function. The performance of the network is increased with increasing neuron numbers (Tables S3, S4), while R-value did not show similar results in the training phase. The network of tan-sigmoidal of topology 3:3:1 was selected as the best model for MB due to lower MSE (0.710) and R-value close to 1 for all training, validation, and testing phases, the network of tan-sigmoidal of topology 3:4:1 was nominated as the model for MO due to its lower MSE (0.707) and higher R values for all aspects (all training, validation, and testing phases) (Tables S3, S4). Figure S4 shows the ANN-predicted and experimental values of colour removal in all aspects of network validation, where linear regression analysis was conducted between experimental and ANN-predicted values to validate the network performance. Based on the regression coefficient (R2), the trained artificial neural network model was satisfactory. Gadekar & Ahammed (2019) found a good association between dye adsorption modelling and artificial neural network models.

BB design and regression model

The values of the pH, initial dye concentration, and adsorbent dose for the research and results for the studied responses are presented in Tables S5 and S6. The removal percentage of MO and MB ranges between 21.46 and 99.95% and 66.23 and 99.04%, respectively. The maximum removal of MO (99.95%) and MB (99.04%) was found at acidic (pH 3) and alkaline (pH 11) conditions, respectively, and a higher adsorbent dose (20 g/L). This result shows that in an acidic environment, the surface of the adsorbent has a net positive charge. Thus, for decreasing pH values, the adsorbent–adsorbate relations for the acid dye (MO) gradually become significant. For basic dye (MB), however, the reverse behaviour occurred. The regression analysis was done to fit response functions with the experimental data. Equations (11) and (12) represent the role of specific variables and their interaction effects. For the adsorption of MO, the major interface between solution pH, adsorbent dose, and MO dye concentration shows a positive effect (X1X2 = +0.717), (X1X3 = +5.407), and (X2X3 = +2.645), while MB represents negative interactions between pH and MO dye concentration (X1X2 = −0.095), and pH and adsorbent dose (X1X2 = −6.592). The model equation that displayed the adsorption capacity as a role of pH (X1), dye concentration (X2), and adsorbent dose (X3) could be shown in the following equations:
(11)
(12)
ANOVA is essential for determining the significance of the second-order model (Tables S7, S8). The ANOVA analysis also designated that solution pH shows a negative effect on the adsorption of MO because MO is an anionic dye where electrostatic attraction occurs between MO dye molecules and the positive charge surface of CMP under an acidic environment, while solution pH has a positive effect on the adsorption of MB due to increasing electrostatic interaction at the basic environment. The results of the ANOVA for the adsorption of MO and MB are presented in Tables S7 and S8, respectively. The second-order model was statistically significant for MO (P < 0.0001) and MB (P < 0.0046), as shown in Tables S7 and S8, respectively. The P-value for ‘lack of fit’ for both dyes is <0.0001, indicating that it is significant compared to the pure error. Furthermore, major model terms for MO and MB have based model variables such as A, B, C, AC, BC, A2, and B2; A, C, and AC, respectively. The adsorption of MO and MB is significantly influenced by solution pH and adsorbent dosage. Additionally, the coefficients of MO (R2 = 0.99) and MB (R2 = 0.92) values indicated that the model for MO and MB adsorption explained 99 and 92% of the overall variability of the response, respectively. From Figures 4 and 5, most of the data points were well circulated close to the straight line indicating the good fit of the model. Therefore, the ‘R2’ was in rational agreement with the ‘R2adj’. Furthermore, ‘R2’ was superior to ‘R2adj’ and exhibited a significant correlation between the experimental and predicted results by the model. The model F-values of MO and MB were 376.41 and 8.74, respectively, suggesting that the models are significant. There is only a 0.01% chance for MO and 0.46% chance for MB that an F-value this large could occur due to noise. Measured by Adeq Precision is the signal-to-noise ratio. A ratio greater than 4 is desirable. The ratio of 59.89 for MO and 10.97 for MB was greater than 4, indicating an adequate signal. This model can be used to navigate the design space. Kousha et al. (2015) applied a similar model for the adsorption of Acid Blue 25 dye adsorption by shrimp shell biomass.
Figure 4

(a) Plot of the predicted response values versus actual response values of MO removal and three-dimensional response surface plots for adsorption of MO (b) pH; (c) adsorbent dose; and (d) initial MO dye concentration.

Figure 4

(a) Plot of the predicted response values versus actual response values of MO removal and three-dimensional response surface plots for adsorption of MO (b) pH; (c) adsorbent dose; and (d) initial MO dye concentration.

Close modal
Figure 5

(a) Plot of the predicted response values versus actual response values of MB removal and three-dimensional response surface plots for adsorption of MB (b) pH; (c) adsorbent dose; and (d) initial MB dye concentration.

Figure 5

(a) Plot of the predicted response values versus actual response values of MB removal and three-dimensional response surface plots for adsorption of MB (b) pH; (c) adsorbent dose; and (d) initial MB dye concentration.

Close modal

Desorption study

Strong binding bonds (covalent or ionic bonds) or weak binding forces (Van der Waals forces or a dipole–dipole interaction) between adsorbate molecules and the adsorbent surface influence the reversibility or desorption process (Chakraborty et al. 2021). This study examined the desorption capacities of CMP for MO and MB dyes at various pH levels (pH 5, 7, 9, and 11). Figure S3(b) shows that the desorption percentage of CMP was very low (0.5–7.19%) for MO dye and between 0.45 and 4.87% for MB dye, suggesting that strong binding forces may have existed between the adsorbent (CMP) and the adsorbed (MO and MB dye) molecules rather than rising pH levels. Finally, desorption studies suggest that this adsorbent has environmentally friendly properties because they have no probability of further environmental pollution. Similar observations were also found in other studies (Mouni et al. 2018; Al-Zawahreh et al. 2021; Chakraborty et al. 2021).

Application of CMP to a real wastewater sample

In this study, real textile washing wastewater was utilized as an adsorption medium for examining the applicability of CMP in MO and MB removal. The properties of the collected wastewater were pH (8.3), conductivity (731 μS/cm), total dissolved solids (TDS) (353 mg/L), salinity = 0.3 ppt, and absorbance at 464 and 665 nm for MO and MB, respectively. The concentration of MO and MB in the real wastewater was 237.8 and 90.6 mg/L, after the adsorption studies, these concentrations were 62.92 and 31.54 mg/L, respectively. These are corresponding to 74 and 65% removal for MO and MB, respectively (Figure S5). This shows the significant possible application of CMP in removing MO and MB from dye-containing effluent.

To minimize environmental pollution, new, inexpensive, and environmentally friendly wastewater treatment methods must be developed. For these reasons, using PET plastic waste as decolouring agents for textile effluent is very advantageous because it is considered as the most abundant municipal waste. This study tried to prepare activated carbon via the thermal dissociation of PET bottle waste. According to the findings, producing activated carbon is a good adsorbent for removing dye from aqueous solutions because it has a relatively high surface area and micropore volumes. The removal effectiveness of MB and MO reduces with increasing initial dye concentration and temperature and increases with increasing adsorbent dose. These adsorption processes reached equilibrium within 30 min for MB and MO, respectively. The adsorption of MB and MO was favoured in alkaline (pH 11) and acidic (pH 3) mediums, respectively. Significant agreement between predicted and experimental results is represented by the BB-RSM and ANN models. The entire adsorption process of MB and MO was studied kinetically and the pseudo-second-order kinetic model was more effective than the pseudo-first-order kinetic model. During the adsorption process, multiple diffusion mechanisms (including intraparticle and film diffusion) were engaged. Langmuir was the best-fitted isotherm model for this study. The negative values of ΔG, ΔH, and ΔS show that the process of dye adsorption is spontaneous, exothermic, and favourable. The performance of CMP for real wastewater is satisfactory. The whole results indicated that the prepared activated carbon from PET waste bottles is an efficient and low-cost adsorbent and could be utilized extensively in textile effluent treatment plants, where they would confirm fewer adverse effects on the environment and sustainability.

The authors would like to thank the Dr M. A. Wazed Miah Institute of Advance Studies and Research, Research Cell, Jashore University of Science and Technology, Bangladesh and the Ministry of Science and Technology, Bangladesh for the research grant.

Tapos Kumar Chakraborty, Gopal Chandra Ghosh, and Samina Zaman conceived and designed the experiments; Keya Adhikary, Md. Shahnul Islam, Ahsan Habib, Sozibur Rahman, Khandakar Rashedul Islam, Baytune Nahar Netema Khadiza Tul-Coubra, and Md. Simoon Nice performed the experiments and collected the sample. Tapos Kumar Chakraborty, Nazmul Hossain, Himel Bosu, Monisanker Halder, and Samina Zaman analysed and interpreted the data; Tapos Kumar Chakraborty, Keya Adhikary, Md. Shahnul Islam, Ahsan Habib and Samina Zaman wrote the paper.

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

The authors declare there is no conflict.

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Supplementary data