APPLICATION OF DIGITAL CELLULAR RADIO FOR MOBILE LOCATION ESTIMATION IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 EFFECT OF SPINNING PARAMETERS ON PLA/PPC/CURCUMIN MICROFIBER DIAMETER: AN INVESTIGATION VIA RESPONSE SURFACE METHODOLOGY SHARIFAH IMIHEZRI SYED SHAHARUDDIN1*, AMIRUL AKMAL FAUZAN1, MOHAMAD FARIS IZZUDIN MOHAMAD JAZI1, NUR ATIQAH MOHD. AKHIR1, MAIZATULNISA OTHMAN1, NOR KHAIRUSHIMA MUHAMAD KHAIRUSSALEH1, NORHASHIMAH SHAFFIAR1 AND ZAIMAH HASAN2 1 Department of Manufacturing and Materials Engineering, Kulliyyah of Engineering International Islamic University Malaysia, Gombak, Malaysia 2Mechanical Engineering Department, College of Engineering, Universiti Tenaga Nasional, Kajang, Malaysia . *Corresponding author: shaimihezri@iium.edu.my (Received: 16th January 2020; Accepted: 4th March 2020; Published on-line: 4th July 2020) ABSTRACT: The initial phase of this study was to investigate the effect of polypropylene carbonate (PPC) additions in polylactic acid (PLA)/curcumin (Cur) blends. It was observed that the presence of curcumin particulates behaved as a reinforcement filler for PPC additions up to 30 wt%. A specific composition was then invested to find the correlation between the fiber diameter and melt-spinning process parameters using central composite design (CCD), a subset of response surface methodology (RSM). Results showed that the spinning temperature had a greater effect than the spinning speed on the diameter of PLA/PPC/curcumin fiber. The response model indicated a good correlation between experimental and predicted values since the ANOVA analysis demonstrated high F- value of model adequacy at 10.34, non-significant lack of fit, precision adequacy of 9.94 and R2 value of 0.80. Therefore, this model can be used in a future study to establish the processing parameters for controlled fiber production. ABSTRAK: Fasa awal kajian ini adalah bagi mengkaji kesan penambahan karbonat polipropilin ke dalam campuran asid prolaktik (PLA)/kurkumin (Cur). Didapati kehadiran zarah-zarah kurkumin bertindak sebagai pengisi bantuan pada penambahan PPC sehingga 30 wt%. Komposisi tertentu kemudian dikaji bagi mencari kaitan diameter fiber dan parameter proses putaran-cair menggunakan rekaan komposit utama (CCD), dan subset metodologi gerak-balas permukaan (RSM). Keputusan menunjukkan suhu putaran berpengaruh besar berbanding kelajuan putaran pada diameter fiber PLA/PPC/kurkumin. Model yang bertindak balas ini menunjukkan kaitan yang baik antara eksperimen dan nilai yang dijangka kerana analisis ANOVA menunjukkan nilai-F yang tinggi pada 10.34 kecukupan model, tidak-ketara kurang padanan, kecukupan ketepatan pada 9.94 dan nilai R2 sebanyak 0.80. Oleh itu, model ini boleh digunakan pada kajian akan datang bagi menghasilkan parameter proses pengeluaran fiber kawalan. KEYWORDS: poly(lactic acid); curcumin; poly(propylene carbonate); fiber; RSM 197 IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 1. INTRODUCTION Poly(lactic acid) (PLA) biopolymer has been extensively studied for biomedical applications due to its high mechanical strength and modulus [1]. PLA can be used with non-toxic and non-carcinogenic effects in the human body [2,3] since its by-products such as lactic acid and its short oligomers, H2O and CO2, are internally metabolized. However, brittleness has been one of its main drawbacks since it limits the flexibility of the polymer [4]. The physical properties of PLA can be attuned for specific applications by blending (solvent or melt blending techniques) [5] with biodegradable polymers such as polypropylene carbonate (PPC) [6]. PPC is produced through a copolymerization process of CO2/propylene oxide (PO) [7]. The resulting copolymer chains are comprised of homopolymer propylene oxide and alternating carbon dioxide and propylene segments [8]. Despite the similar chemical structure between PLA and PPC [9]., Ning et al. [10] and Ma et al. [11] studies on PLA/PPC blends suggested that the two polymers are partially miscible when mixed. Curcumin, a naturally active compound derived from turmeric (Curcuma longa), is well known for its antibacterial, antitumor, and antioxidant properties [12-14]. Antimicrobial agent derived from natural sources does not display typical side effects as observed for synthetically produced chemicals [15]. In-vivo and in-vitro studies revealed that curcumin promotes bioactivities by inducing cell apoptosis, inhibiting cell proliferation, anti-cell adhesion and motility, and imparting anti-microbe properties [16]. PLA membranes loaded with curcumin (1-5 wt %) have been previously reported [17.18]. The incorporation of bioactive particulates into polymer fiber, however, affects the strength of the fiber with increasing particulate content [19]. Thus, one of the greatest challenges in manufacturing these novel therapeutic-eluting fibers lies in attaining considerable drug amounts and therapeutic properties without compensating the suture’s mechanical and release kinetic properties. Response surface methodology is prevalently used to develop a mathematical low- order polynomial expression by approximating physical experimental data [20]. One of the main advantages of RSM is the ability to establish a true relationship between the dependent variable or response (Y) and a range of independent variables (X). RSM also gives a low standard of error and thus has been considered as a reliable optimization tool [21]. Previously, RSM has been employed in an abundant number of works to study the correlation between process/materials and fiber properties that were produced via the melt spinning process [22,23] as well as the electrospinning process [20,24,25].. This study was spurred by our previous success in the melt-spinning of PLA/curcumin microfiber [26]. However, the addition of curcumin filler into PLA resulted in a more viscous blend and the resultant melt-spun fibers were also found to be brittle and lack the desired flexibility. Thus, this study aims to address the brittle issue of PLA/curcumin by adding plasticizer such as PPC. The resultant polymer blends were characterized via tensile test. A specific composition with reasonable strength and modulus was then selected to investigate the interactive effects of the melt spinning process parameters (spinning speed and spinning temperature) on the fiber diameter using RSM. This work provides a processing route for mass production of biodegradable fibers containing therapeutic agents that can potentially be used for suture, ligament reconstruction, and in self-reinforced composite [27,28]. 198 IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 2. METHODOLOGY 2.1 Materials Preparation PLA (IngeoTM Biopolymer 3052D) from Natureworks (USA), PPC (QPAC 40) from Empower Materials (Malaysia) and curcumin (Pahang Pharmacy Sdn. Bhd., Malaysia) were dissolved in chloroform (R&M Chemicals, United Kingdom). Before the solvent blending process, both PLA and PPC pellets were dried at 70°C and 40°C respectively for 2 hours in an oven. The PLA/curcumin/PPC blends at different weight % ratios as shown in Table 1 were dissolved in chloroform at a ratio of 1:10 and stirred for 1 hour at room temperature. The completely dissolved mixture was then poured into a tray. The polymer blend solutions were reduced into thin films once the chloroform has fully evaporated. Table 1: Composition of PLA/curcumin/PPC used in this study. Code Ratio (wt.%) PLA Curcumin PPC PLA_Cur_PPC 10 89 1 10 PLA_Cur_PPC 20 79 1 20 PLA_Cur_PPC 30 69 1 30 PLA_Cur_PPC 40 59 1 40 PLA_Cur_PPC 50 49 1 50 2.2 Tensile Test Thin films were cut according to the ASTM D882 dimension of 50 mm x 10 mm x 0.80 mm with an extra 10 mm at both ends for clamping purposes. The tests were performed using a Shimadzu Universal Tensile Machine (AGS-10K NXD) at a crosshead speed of 20 min/mm and a load cell of 5kN. The average and standard deviation of tensile strength, modulus and percent elongation were calculated from the load-elongation curve based on 5 samples. 2.2 Mutivariate Design of Experiment Before determining the design space, the range of available spinning speed as well as the temperature range for continuous fiber spinning was determined. The in-house built mini fiber drawing tower has the capacity to spin fiber from 250 to 390 rpm. Preliminary experimental works showed that the intended composition can be successfully drawn/spun within a melt viscosity region corresponding to 160 °C – 173 °C. In this study, central composite design (CCD) which is a subset of RSM was used to develop the regression model. The model represents the response of fiber diameter (Y) for two design factors or independent variables represented by X1, spinning temperature and X2, spinning speed. The total number of runs suggested by CCD was based upon the following equation: N= 2k + 2k + n0 (Eq. 1) where 2k = represents the two-level factorial points, k= axial points located at “± k” from the centre points of experimental domain n0 = central point replicates. The 2k (axial points) is used during screening and readability for variance of model prediction and the n0 (central points) is very crucial to obtain an independent estimate of the 199 IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 design experimental error [29]. The design factors or independent variables (in this study, k=2 for spinning temperature and spinning speed) were considered at two levels; low (-) and high (+) as shown in Table 2. Therefore, the total number of proposed experiments is 13 based on: 2k (22 = 4: factorial points) + 2k (2x2 = 4 axial points) + 5 (n0 = 5 replications). Fig. 1 shows the schematic of the experimental design. The CCD design matrices in coded/uncoded values for the design of experiment are listed in Table 3. The ANOVA analysis and statistical values were determined using Design Expert software (version 6.0.8). Table 2: CCD coded and uncoded values of the input variables for the experimental design Codes levels Variables Lowest - 2 Low -1 Center 0 High 1 Highest 2 (X1) Spinning temperature (°C) 157 160 166.5 173 176 (X2) Spinning speed (rpm) 221 250 320 390 419 Fig. 1: Schematic diagram of central composite design (CCD) with 22 factorial design based on X1(spinning temperature) and X2 (spinning speed) variables. Table 3: CCD design matrices in coded and uncoded values for the design of experiment of melt spinning process. Run No. Design factor in coded value Design factor in uncoded value X1 X2 Spinning temperature (°C) Spinning speed (rpm) 1 0 - 2 166.5 221 2 1 1 173 390 3 -1 1 160 390 4 -1 -1 160 250 5 2 0 176 320 6 - 2 0 157 320 7 0 0 166.5 320 8 0 2 166.5 419 9 0 0 166.5 320 10 0 0 166.5 320 11 0 0 166.5 320 12 0 0 166.5 320 13 1 -1 173 250 200 IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 2.3 Melt-drawn Spinning Setup The fibers from PLA_Cur_PPC 30 were spun via an in-house built melt spinning process as shown in the schematic representation in Fig. 2. In this process, the crushed thin film was melted above the melting temperature for extrusion through a circular shaped orifice at the nozzle and then stretched into monofilament fiber by the speed of the take-up rotating wheel. The fibers were rapidly cooled by the ambient air as they emerged from the nozzle. The melt spinning process used is also known as vertical spinning since no mechanical means such as extruder is used to force the flow through the nozzle. Instead, the polymer moves simply by the force of gravity. Fig. 2: Schematic representing the melt spinning experimental setup. 2.3 Fiber Morphology The diameter of PLA_Cur_PPC 30 fibers was measured via optical microscope (BX41M) (Olympus Microscopes, UK). The diameter was taken as an average of 20 different fibers for each composition. The resulting fiber physical structure was then observed via scanning electron microscope (SEM) (JEOL, JSM-IT 100; Japan) with 200x magnifications at 10 kV. All fibers were prepared by sputter coating with palladium using Polaron SC7620. 3. RESULTS AND DISCUSSION 3.1 Tensile Test The amount of filler particulates significantly affects the ease of processing and quality of the fibers obtained [26]. In this study, the amount of curcumin was limited to only 1 wt% since previous studies [26,30] had shown that increasing the curcumin content corresponds with a further decrease in strength. The tensile test was performed to determine the effect of PPC on PLA/curcumin blend. In this study, it can be seen from Fig. 3 that the strength was maintained as PPC was incorporated up to 30 wt %. However, previous studies have shown that there was an immediate decrease in strength and modulus when PPC was incrementally added into neat PLA [9,31,32]. Thus, it is postulated that the observed strength retention was attributed to the presence of curcumin particulate that had behaved as a reinforcing filler [33,34]. PPC also has an inherently lower tensile strength in comparison to PLA [35]. Thus, further 201 IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 additions of PPC (>30 wt%) are believed to have weakened the intermolecular strength of the polymer blend which subsequently cancelled the curcumin reinforcement effect [11,31]. A comparison between Fig. 4 and Fig. 5 revealed that the elongation % trend is inversely proportional to Young’s modulus trend. It is also observed that at 30 wt% PPC, reversal trend occurred for both modulus and elongation. Other than the contribution of Young’s modulus of each constitutive polymer in the blend, other factors may have contributed to the observed modulus and elongation trend such as phase morphology and selective localisation [11]. In most cases, the major constituent in the polymer blend will form the continuous phase whilst the minor constituent will form as scattered spherical droplets [36]. SEM studies on binary PLA/PPC system [37,38] revealed that at 30 wt% PPC addition, the blend resembles typical sea-island morphology in which the PLA phases coalesce together and surround the PPC droplets. At 50 wt% PPC, the existing sea-island morphology is transformed into co-continuous morphology. Consequently, the PPC phase progressed from droplets into elongated and interconnected structures. Particulates or fillers added into the polymeric blend may be dispersed at the phase interphase or in either phase of the multi-component blend. Studies have shown that during mixing, particulates behave in a manner of selective localization whereby the particulates prefer to move and reside in the polymer phase that has sufficiently low viscosity [39,40]. Such selective localization tendency induces better particulate dispersion and has been observed in various systems of filler/matrix composites [42,42]. Fig. 3: Tensile strength properties of PLA/curcumin/PPC blends. Fig. 4: Young’s modulus properties of PLA/curcumin/PPC blends. Fig. 5: Elongation at break properties of PLA/curcumin/PPC blends. Thus, it is proposed that the parallel increase of Young’s modulus with the increasing amount of PPC (inversely proportional effect on elongation %) up to 30 wt% PPC, encourages better curcumin dispersion in the PPC phase since it is less viscous than PLA. The presence of these particulates impedes the slippage movement of PPC molecular chains. A study by Ning et al. [10] on PLA/PPC/carbon black (CB) particulate blend also revealed 202 IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 that greater particle dispersion was achieved in the PPC phase. At 40 wt% PPC, the size of the PPC droplets further increases [38] and the modulus drops drastically by 85% whilst the elongation % increased tremendously by 400%. Further additions of PPC at 50 wt% decrease the elongation % of the blend. A similar drop in elongation % was also observed by Gao et al. [37]. Hence, it is proposed that the localization of curcumin particles in the co- continuous phase has contributed to the decrease in elongation %. In this work, PLA_Cur_PPC 30 was selected as a case study for RSM due to its reasonably high strength and modulus properties. 3.2 ANOVA Analysis and Response Model Fabrication of biopolymer fiber via the melt spinning process offers a simple, efficient and economical approach since solvent-free monofilament fiber can be manufactured at a fairly high rate [43,44]. Theoretically, the region of melt viscosity suitable for most polymer processing such as extrusion and melt spinning varies from 102 Pa s to 105 Pa s [44]. The obtained responses (fiber diameter) for the CCD design matrices are tabulated in Table 4. Table 4: Design factors in coded and uncoded values and their responses. Run No. Design factor in coded value Design factor in uncoded value Response X1 X2 Spinning temperature (°C) Spinning speed (rpm) Average fiber diameter (μm) 1 0 - 2 166.5 221 26.2 2 1 1 173 390 28.7 3 -1 1 160 390 14.7 4 -1 -1 160 250 28.5 5 2 0 176 320 36.7 6 - 2 0 157 320 30.4 7 0 0 166.5 320 25.6 8 0 2 166.5 419 21.1 9 0 0 166.5 320 23.5 10 0 0 166.5 320 26.3 11 0 0 166.5 320 27.9 12 0 0 166.5 320 28.4 13 1 -1 173 250 39.4 The initial ANOVA analysis for the design factors for PLA_Cur_PPC 30 is shown in Table 5. The constructed response model was evaluated for its suitability to represent the experimental data based on the following criteria; model adequacy, lack-of-fit test, precision adequacy, and R2 value. The p-value statistically represents the significance measures of each design factor or parameter in explaining the variability for the response model. The parameter is considered to have an adequate or significant effect if its p-value is lower than 0.05 (p<0.05 degree of confidence limit). The F-value for ‘model adequacy’ of 6.20 implies that the response model is significant and there is only a 1.65% chance that a “model F-value” this large could occur due to noise. The result also shows that the F-values for both terms (spinning temperature X1 and spinning speed X2) was significantly effective on the response trend with probability values of nearly 99%. The quadratic terms (X1²) were also significantly effective with a probability of more than 96%. However, the quadratic term, X2² and cross-product term X1X2 were greater than the significance level of p = 0.05 and thus have no significant impact on 203 IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 the response trend. The p-value for the lack-of-fit test was not significant at 0.06 (p > 0.05), hence it was deduced that the model was able to satisfactorily fit the data. The signal-to- noise ratio or “adequacy precision” for the response model indicates an adequate signal at 9.032 since a value greater than 4 is highly desirable. Table 5: Initial analysis of variance based on two design factors (spinning temperature, spinning speed) for the melt spinning process of PLA_Cur_PPC 30 The initial fitted second-order equation for the response and design factors is as follows: Y= 26.34+ 4.23X1 – 3.96X2 + 3.41X1² - 1.54X2² + 0.78X1X2 (Eq. 2) where Y is the average fiber diameter, and X1 and X2 respectively represent the coded terms for spinning temperature and spinning speed. Both negative and positive signs respectively represent antagonistic effect and synergistic effect. The insignificant terms of X2² and cross- product term X₁X₂, were removed and ANOVA analysis was performed for the second time, yielding the results shown in Table 6. Table 6: Reduced analysis of variance based on two design factors (spinning temperature, spinning speed) for the melt spinning process of PLA_Cur_PPC 30. The reduced fitted second-order equation for the response and design factors is as follows: Y’= 25.27+ 4.23X1 – 3.96X2 + 3.61X1² (Eq. 3) The F-value for ‘model adequacy’ in Y’ increases to 10.34, with a 0.28% chance that the F-value obtained may occur due to noise. The ‘lack-of-fit” value was not significant at 0.08 (p>0.05) and the adequacy precision is 9.941. The increase of p-values for the reduced model, Y’ for ‘lack-of-fit and the increase of adequate precision respectively means that the model is now better fitted and has a higher signal-to-noise ratio. The correlation coefficient, R2 is a criterion that is obtained from the fitted linear plot for a set of predicted values versus observed values and is used to evaluate the ability of the model to predict the result. The value of R2 for the final response model in this study statistically indicates that the model Source F value P value Temperature: X1 11.66 0.0112 Speed: X2 10.25 0.0150 X1² 6.60 0.0370 X2² 1.34 0.2844 X₁X₂ 0.20 0.6713 Model adequacy 6.20 0.0165 Lack of fit 6.15 0.0559 Adequate precision (ratio>4) = 9.032 R2 = 0.8157 Source F value P value Temperature: X1 12.28 0.0067 Speed: X2 10.81 0.0094 X1² 7.94 0.0201 Model adequacy 10.34 0.0028 Lack of fit 4.68 0.0801 Adequate precision (ratio>4) = 9.941 R2 = 0.7752 204 IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 can explain reasonably well up to approximately 80% of the variation in the fiber diameter due to the two design factors. The F-value associated with the X1 term (spinning temperature) is higher than the X₂ term (spinning speed) and thus comparatively has a more significant effect on the response model (fiber diameter). Kong et al. [45] had also observed the pronounced effect of temperature on fiber diameter since it directly influences the physiochemical properties (melt viscosity, surface tension) of the polymer blend. On its own, PPC lacks the viscous flow necessary to produce continuous fiber due to its terminal chain of hydroxyl groups [46]. Thus, the addition of PPC is expected to lower the melt viscosity of the PLA/curcumin blend in this study [10]. Hypothetically, it was anticipated that the fabrication of nano-sized fibers of this composition may be slightly difficult since polymer melts are more viscous [45] in the order of one magnitude in comparison to the viscosity of polymer solutions [47]. Fig. 6 depicts an approximately linear probability plot and thus supports the condition that the error terms were distributed normally. The plot of predicted results against observed results is shown in Fig. 7. It can be seen from the graph that there is a satisfactory correlation between the diameter of the fiber with spinning temperature and spinning speed. Fig. 8 visualizes the contoured plot of the predicted mean fiber diameter due to the effect of spinning temperature and spinning speed. The propitious condition for fiber fabrication via melt spinning process dictates that both the gravitational force and elongation force provided by the spinning speed must be able to overcome the combined forces exerted by viscosity and surface tension [48]. It can be seen that at any given spinning temperature, the fiber diameter decreases with increasing spinning speed due to the increasing elongation stress. It was also observed that at any constant spinning speed, the diameter of the fiber progressively increases with increasing temperature. In general, the increase in spinning temperature lowers the surface tension. As a result, the cohesive forces between the molecules to resist the increasingly fluidic polymer flow from the gravitational force and elongation force decrease. Eventually, more volume of the polymer is drawn which leads to an increase in the fiber diameter. A similar correlation effect between spinning temperature and fiber diameter was also observed by Ko et al. [48]. The contour plot suggests that the optimum range of temperature and speed to draw thin microfiber occur within the spinning temperature region of 160-163 oC and 285 rpm- 340 rpm respectively. Fig. 6: Studentized residuals and normal percentage probability plot for the melt spinning of PLA_Cur_PPC 30 fibers. Fig. 7: Plot of observed values versus the predicted values obtained from the reduced fitted regression line obtained for 205 IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 the melt spinning of PLA_Cur_PPC 30 fibers. Fig. 8: Contour plot in the design space for Y’ (fiber diameter) with respect to X1 (spinning temperature) and X2 (spinning speed) for PLA_Cur_PPC 30 fiber. Fig. 9. Plot of standard error of design in the design space for Y’ (fiber diameter) with respect to X1 (spinning temperature) and X2 (spinning speed) for PLA_Cur_PPC 30 fiber. Fig. 9 represents the standard error estimation based on several numbers of observations made at the centre point (0,0) (Aslan, 2007) of the two-factor CCD approach. If the number of observations/replicates at the centre point is too high, then the farther points from the centre will yield a rapid increase in standard error estimations (Clark & Williges, 1973). On the contrary, if the number of replicates is too low at the centre point, this would yield a reversing effect in which the error estimation would be greater at the centre compared to other data points. Having a constant error contour throughout the design space is highly desirable as this would justify that the error estimate calculated at the centre point is a good representative of the error estimate throughout the design space. It can be observed from Fig. 9 that the error estimation is not the same throughout the experimental domain. The standard error is reasonably uniform over a large design space near the centre and the error contours slowly increase as the data points reach the design space boundaries which suggest that the response model may not deliver accurate predictions for diameter governed by extreme values of the design space. 3.3 Fiber Morphology The fiber diameter measured using optical microscope revealed that they averaged between 15 to 40 microns (see Fig. 10). Fig. 11 shows the fiber bundle from each test run observed via SEM. It was also noted that there was irregular formation of bead-like structure on the lateral surface of the fiber as shown in Fig. 12. It is postulated that such surface condition occurred due to the partial dispersion of curcumin particles in the PLA/PPC blend. A similar textured or bead-like surface effect was also obtained for melt-spun fibers from the polypropylene/soy particle blend [51] and the polypropylene/talc blend [52]. Contrary to the perception that such textured surface is undesirable, this bead-like surface is actually a unique feature because it imitates the tactile feel of the irregular cross-section and highly crenulated structure of natural fibers such as those found in cotton [51]. 206 IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 Fig. 10: SEM images (200x) of PLA_Cur_PPC 30 fiber spun at each CCD design matrice. Fig. 11: Images of randomly taken fiber diameter measured via optical microscope for PLA_Cur_PPC 30 fiber. 207 IIUM Engineering Journal, Vol. 21, No. 2, 2020 Sharifah et al. https://doi.org/10.31436/iiumej.v21i2.1336 Fig. 12: SEM image showing the irregular formation of bead-like structure on the lateral surface of the fiber. 4. CONCLUSION This study revealed that the substantial inclusion of PPC up to 30 wt % into PLA/curcumin blends did not result in appreciable change in strength due to the reinforcement effect of curcumin. The modulus values increased due to favourable dispersion of curcumin in the less viscous PPC, which aids in constraining the polymer chain movement. However, further additions of the more flexible PPC at 40 wt% were accompanied by an increasing toughness and vice versa effect in strength and modulus. PLA_Cur_PPC 30 was then identified for further study via RSM. 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