3.2. Analysis of Total Polyphenols
The results presented in
Table 2 show a direct relationship between the concentration of the substance and the absorbance measured at a wavelength of 750 nm. The observed trend is consistent with the Beer -Lambert Law, which states that the absorbance of a solution is directly proportional to its concentration, provided that the system is within the range of linearity and that the experimental conditions are constant.
At lower concentrations, such as 100 mg/L, the average absorbance is 0.22. The variability between individual measurements is minimal (0.21 to 0.24), indicating good precision in the measurements at this concentration. As the concentration increases to 200 mg/l, the average absorbance increases to 0.40, with individual measurements ranging between 0.38 and 0.41, showing slight variability. This increase in absorbance is proportional to concentration, as expected from theory.
At the 300 mg/L concentration, the average absorbance is 0.55, with individual measurements grouped evenly between 0.55 and 0.56, indicating stability in the readings. At 400 mg/l, the average absorbance reaches 0.77, with individual measurements of 0.77 to 0.78, maintaining a constant relationship between concentration and absorbance. Upon reaching 500 mg/l, the average absorbance is 0.96, with individual values between 0.96 and 0.97, showing that the relationship remains proportional and reliable at higher concentrations. Finally, at the concentration of 600 mg/L, the average absorbance is 1.16, with individual readings ranging from 1.14 to 1.17. This increase confirms the linear relationship between concentration and absorbance in the evaluated range. The consistency in absorbance measurements at different concentrations reinforces the validity of the analysis method used. The lower variability in readings at higher concentrations suggests that the device measures higher absorbances with greater precision.
The results obtained are in accordance with the analytical theory and the Beer -Lambert Law, which predicts a linear relationship between concentration and absorbance. This indicates that the method used is suitable for measuring concentrations within the range studied.
The results presented in
Table 3 offer a detailed analysis of total polyphenols in a pyroligneous acid sample using the Folin-Ciocalteu method. The table summarizes the data for absorbance, concentration, dilution factor, and milligram equivalents of gallic acid per liter of sample, along with the average of these values.
The absorbance measured at 750 nm for the pyroligneous acid sample was consistent in all determinations, with a constant value of 0.52. This consistency in absorbance indicates that the measurement procedure was stable and that there were no significant variations in the analysis conditions. The concentration of the sample, calculated based on absorbance, is 267.96 mg/l. This value provides a clear indication of the number of polyphenols present in the sample.
The dilution factor used in the analysis was 61, which is crucial data to interpret the results. Dilution is used to adjust the sample concentration to the appropriate measurement range for the Folin-Ciocalteu method, ensuring that the readings are accurate and representative of the total amount of polyphenols.
The measurement of equivalent milligrams of gallic acid per liter of sample is 16345.56 mg Eq. AG/l. This value, obtained consistently in the three determinations, provides an accurate quantitative evaluation of the polyphenol content in the sample. Gallic acid equivalence is a standard measure to compare polyphenol content between different samples and studies, since gallic acid is used as a reference in this type of analysis.
The average milligram equivalents of gallic acid per liter of sample is also 16345.56 mg Eq. AG/l, which confirms the consistency and precision of the determinations made. The lack of variation in the absorbance and concentration results reinforces the robustness of the analysis method used.
The data obtained for pyroligneous acid show high precision and reproducibility in the analysis of total polyphenols using the Folin-Ciocalteu method. The consistency in measurements and calculated values suggest that the method is reliable for the quantification of polyphenols in this specific sample. The proper interpretation of these results will allow a better understanding of the content of phenolic compounds in pyroligneous acid and will facilitate comparisons with other studies and samples.
Figure 6 shows the standard curve of gallic acid, showing a clear positive linear relationship between the concentration of gallic acid and the measured absorbance. The figure plots absorbance on the Y axis versus gallic acid concentration on the concentration.
The solid blue trend line in the figure reflects the linear relationship between concentration and absorbance, with the trend line equation given by y=0.0019x+0.0102. This equation provides a key tool for the quantification of gallic acid in unknown samples, allowing the concentration to be determined from the measured absorbance. The slope of the line, 0.0019, indicates the change in absorbance for each unit increase in gallic acid concentration. A relatively low slope value suggests that the change in absorbance per unit concentration is modest, which is typical for most spectrophotometric methods. The constant term, 0.0102, represents the intercept on the Y axis, indicating the absorbance value when the gallic acid concentration is zero. This value may reflect background noise or the intrinsic absorbance of the experimental system, which must be considered when interpreting the results.
The coefficient of determination R2 of 0.9986 indicates an exceptional fit of the trend line to the data. An R2 value close to 1 suggests an extremely strong correlation between gallic acid concentration and absorbance, confirming that the linear relationship is appropriate, and that the equation provided is an accurate representation of the data. This high R2 value supports the robustness of the method used and its ability to accurately estimate the concentration of gallic acid in unknown samples.
Figure 6 provides strong evidence for a positive linear relationship between gallic acid concentration and measured absorbance. The trend line equation is useful for accurate quantification of gallic acid, and the high R
2 value reinforces the validity of the model. These results are crucial for the application of the method in quantitative analyzes of gallic acid and other phenolic compounds in future research.
Figure 6.
Standard curve of gallic acid: linear relationship between concentration and absorbance for accurate quantification.
Figure 6.
Standard curve of gallic acid: linear relationship between concentration and absorbance for accurate quantification.
Note: X axis (concentration in mg/l), Y axis (absorbance). Each point on the graph represents a measurement of absorbance for a specific concentration of gallic acid.
3.3. Efficiency of Pyroligneous Acid in Mandarin Crops
Table 4 presents the results of the study on the effectiveness of pyroligneous acid in controlling aphids in mandarin crops, evaluating the number of aphids and the number of shoots evaluated for each treatment in five experimental blocks.
Analysis of the data reveals clear variability in the effectiveness of different treatments in reducing the aphid population. Treatment 5 stands out as the most effective, significantly reducing the number of aphids to almost zero in all blocks evaluated. The values of the number of aphids observed under this treatment ranged between 0.33 and 0.83, demonstrating a considerable reduction compared to the other treatments.
Treatment 4 also showed high effectiveness in controlling aphids, with numbers varying between 1.66 and 2.66. Although not as low as the results obtained with Treatment 5, it is still notably more effective than treatments 3.2 and 1. The difference in aphid reduction between Treatment 4 and the less effective treatments (3.2 and 1) reinforces the conclusion that pyroligneous acid is a very effective control agent, particularly in more concentrated treatments or applied in larger quantities.
In contrast, Treatments 3.2 and 1 show a progressive reduction in effectiveness. Treatment 3 reduced the number of aphids to a range of 3.91 to 7.5, while Treatment 2 achieved a reduction to a range of 6.66 to 10.5. Finally, Treatment 1, which appears to be the least effective, maintained a constant number of aphids around 100, indicating that it did not have a significant impact on aphid reduction.
These results corroborate the previous interpretation that Treatments 4 and 5 are the most effective to control the number of aphids on mandarin shoots. The effectiveness of these treatments may be attributed to the formulation or concentration of pyroligneous acid, which appears to be more potent in its ability to repel or eliminate aphids compared to the other treatments evaluated.
In terms of crop management, these findings are of great importance. The application of Treatments 4 and 5 could be considered a recommended practice for pest control in mandarin crops, significantly improving shoot health and potentially reducing the need for other chemical or biological control methods.
Research demonstrates that pyroligneous acid is a highly effective agent in controlling aphids, especially at higher concentrations or more intensive applications. The results obtained provide a solid basis for the implementation of integrated pest management strategies in mandarin crops, optimizing aphid control and promoting healthy crop growth.
Table 5 provides the results of the analysis of variance (ANOVA) to evaluate the effectiveness of the treatments in reducing the number of aphids in mandarin crops. The table details the key components of the analysis, including the total number of observations, the coefficient of determination R
2, the coefficient of variation (CV), and the F test statistics, among others.
The analysis shows a coefficient of determination R2 of 0.96, indicating that the model explains 96% of the variability in the number of aphids. This high value of R2 suggests that the treatments applied have a significant impact on the reduction of aphids, and the model used is effective in capturing the variability observed in the data. The coincidence of R2 adjusted at 0.96 demonstrates that the model fit is solid even after considering the number of predictors, reaffirming the robustness of the evaluated treatments.
The coefficient of variation (CV) is 22.02%, indicating a moderate degree of relative variability in the data. Although this value suggests some variability in the response of aphids to the treatments, the fact that the model explains a large part of the variability (96%) contrasts with this variability, suggesting that the treatments have a consistent effect but that there may be additional factors not considered that contribute to variability.
In the Analysis of Variance Table (SC type III), it is observed that the sum of squares (SC) of the model is 91166.48, with 4 degrees of freedom (df) and a mean square (CM) of 22791.62. The F statistic for the model is 410.95, with a p-value less than 0.0001. This extremely low p-value indicates that there is a statistically significant difference between the treatments, rejecting the null hypothesis that all treatments have the same effect on aphid numbers.
The sum of squares of the error is 3882.27, with 70 degrees of freedom and a mean square of 55.46. The comparison between the model means square and the error mean square produces a high F statistic, which is consistent with the very low p-value. This supports the conclusion that the observed differences between treatments are significant and not attributable to chance.
In summary, the analysis of variance shows that the treatments applied in the study have a very significant effect on reducing the number of aphids. The high R2 suggests that the model explains a large part of the variability in aphid numbers, while the extremely low p-value confirms the statistical significance of the results. These findings reinforce the effectiveness of the evaluated treatments and provide a solid basis for their implementation in pest control in mandarin crops. The model's ability to explain most of the variability observed in the data also suggests that future research could benefit from further digging into the factors that contribute to residual variability.
Table 6 presents the results of the Tukey test, carried out to determine the significant differences between the treatments in terms of their effectiveness in reducing the number of aphids. The test was run with an alpha significance level of 0.05 and a minimum significant difference (MSD) of 7.61456, with a root mean square error of 55.4610 and 7 degrees of freedom.
The results of the Tukey Test reveal that the treatments are grouped into four different categories based on their means and the significant differences observed. Treatments 5 and 4 form Group a, since their means (2.60 and 9.00, respectively) do not differ significantly from each other (p > 0.05). This suggests that both treatments have a similar effect on aphid reduction and could therefore be considered interchangeable in terms of effectiveness.
Treatment 3 is assigned to Group b, with a mean of 23.47. This treatment is significantly different from the treatments in Group a, but does not present significant differences compared to the treatments in Group c. The significant difference indicates that Treatment 3 is less effective than Treatments 4 and 5, but more effective than Treatment 2 and Treatment 1.
Treatment 2 belongs to Group c, with a mean of 34.07. This treatment shows significant differences compared to the treatments of Groups a and b but does not present significant differences with Treatment 1. This implies that Treatment 2 is less effective than Treatments 4 and 5, and less effective than Treatment 3, but comparable to Treatment 1 in terms of aphid reduction.
Treatment 1 forms Group d, with a mean of 100.00. This treatment is clearly distinguished from all other treatments, as it has a significantly higher mean compared to the other treatments (Groups a, b and c). The high mean number of aphids in Treatment 1 indicates that it is the least effective in reducing aphids, showing significantly worse results compared to all other treatments evaluated.
The results of the Tukey Test highlight the variability in the effectiveness of treatments to control aphids. Treatments 4 and 5 are the most effective and do not present significant differences between them, while Treatments 1, 2 and 3 show lower effectiveness, with Treatment 1 being the least effective of all. These findings provide clear guidance for the selection of treatments based on their relative effectiveness, highlighting the importance of choosing treatments that maximize aphid reduction in mandarin crop management
Figure 7 presents a box and whisker plot illustrating the variability and distribution of the number of aphids observed under different treatments, providing a clear and effective visualization of the effectiveness of each treatment in reducing this pest in mandarin crops.
In the box-and-whisker plot, Treatment 1 stands out as having the highest number of aphids, with all observed values around 105 aphids. This lack of variability indicates that Treatment 1 is not effective in reducing the aphid population, since all the outbreaks evaluated have a high infestation. Treatment 2 shows a median close to 23 aphids. The interquartile range (IQR) is wide, indicating significant dispersion in the data. The whiskers on the diagram suggest that the variability ranges from about 10 aphids to about 50 aphids, showing that some shoots have lower infestation, while others have higher infestation. In comparison, Treatment 3 has a median like that of Treatment 2, but with less dispersion. The whiskers in the diagram are shorter, indicating a smaller range of variability in the number of aphids observed. Treatment 4 shows a lower median, around 10 aphids. The box and whiskers are more compact compared to Treatments 2 and 3, indicating less variability in aphid infestation between shoots evaluated under this treatment. Treatment 5 has the lowest median, approximately 5 aphids. This treatment also shows the least variability, with a small range and whiskers indicating consistently low aphid numbers on all shoots tested. Regarding the effectiveness of the treatments, Treatments 4 and 5 are the most effective in reducing the number of aphids, since they show the lowest medians and less dispersion in the number of aphids observed. These results are consistent with the qualitative evaluation carried out previously, where it was concluded that Treatments 4 and 5 are the most effective for controlling aphids in the evaluated outbreaks.