3.1 Calibration curve for quantification of RF in honey samples
In order to quantify the concentration of Riboflavin (RF) in honey samples, a crucial step was the construction of a calibration curve, also known as a working curve. This curve was meticulously constructed by plotting the Fluorescence Intensity (FI) against the concentration of standard Riboflavin solutions, spanning the range of 0.005 to 0.3 µg ml-1. The results, which provide a clear insight into the relationship between FI and RF concentration, are presented in Table 1 and visually depicted in Figure 1. Table 1 outlines the calibration curve, detailing the corresponding FI values at various RF concentrations. Notably, as the RF concentration increases, so does the FI. This direct correlation between the two parameters is vital for the accurate quantification of Riboflavin in honey samples. Figure 1 complements the tabulated data, offering a graphical representation of this relationship, enabling an even more intuitive understanding of the calibration curve. Such a well-constructed calibration curve forms the cornerstone of precise analytical methods, allowing for the accurate determination of Riboflavin levels in honey samples, a fundamental aspect of quality control and authenticity assessment in the honey industry.
Table 1 Calibration curve for quantification of RF in honey samples
Concentration (µg ml-1)
|
FI
|
0.005
|
15.153
|
0.008
|
22.795
|
0.01
|
29.497
|
0.03
|
92.374
|
0.05
|
139.844
|
0.08
|
228.754
|
0.1
|
276.864
|
0.2
|
533.608
|
0.3
|
747.449
|
3.2 Quantification of RF concentration in honey samples
For the purpose of quantification of RF concentration, all the collected samples were analyzed by spectrofluorimetric measurement and subsequent calculation of RF in (µg g-1). Honey composition and its relationship with various environmental and seasonal factors are examined here. The data given in Table 2, present information about 20 honey samples, with altitude from sea surface (in feet), flower type, season of collection, bee size is considered as variable factor, and the concentration of riboflavin (RF) in each sample along with standard deviations. For instance, the concentration of riboflavin (µg g-1) varies considerably across the samples, ranging from as high as 2.74±0.02 in a Ziziphus honey collected at an altitude of 1497 feet, to as low as 0.08±0.02 in Brassica honey collected at an altitude of 4194 feet. The diverse flower types, seasons, and bee sizes also appear to have a potential influence on riboflavin content in honey. This dataset beckons further exploration and analysis, offering valuable insights into the multifaceted nature of honey composition and its dependence on external factors. It opens the door to questions regarding the significance of altitude, flower type, and bee size in determining the nutritional content and quality of honey. Such investigations can provide critical knowledge for honey producers and enthusiasts alike, contributing to a deeper understanding of this beloved natural sweetener.
Table 2 Concentration of RF (µg g-1) in honey samples
Sample No
|
Altitude from sea surface (ft)
|
Flowers
|
Season
|
Bee size
|
Conc of RF (µg g-1) ±SD
|
1
|
1497
|
Ziziphus
|
Jan-18
|
Small
|
2.74±0.02
|
2
|
2478
|
Ziziphus
|
Nov17
|
Medium
|
1.34±0.04
|
3
|
3487
|
Multifloral
|
Jul-17
|
Small
|
1.2±0.1
|
4
|
3407
|
Multifloral
|
Apr-18
|
Small
|
1.32±0.02
|
5
|
5433
|
Commercial
|
Dec-17
|
Unknown
|
0.26±0.02
|
6
|
4194
|
Brassica
|
Apr-18
|
Medium
|
0.08±0.02
|
7
|
2353
|
Ziziphus
|
Oct-18
|
Medium
|
1.4±0.02
|
8
|
3655
|
Brassica
|
Apr-18
|
Medium
|
0.313±0.04
|
9
|
2310
|
Multifloral
|
Apr-18
|
Medium
|
0.25±0.01
|
10
|
1805
|
Ziziphus
|
Dec-17
|
Small
|
0.826±0.01
|
11
|
3655
|
Acacia
|
Jun-17
|
Medium
|
1.167±0.04
|
12
|
2310
|
Acacia
|
Jun-17
|
Medium
|
0.92±0.04
|
13
|
1897
|
Ziziphus
|
Dec-17
|
Medium
|
1.74±0.02
|
14
|
1869
|
Acacia
|
Jul-17
|
Small
|
0.67±0.05
|
15
|
1890
|
Acacia
|
Jun-17
|
Medium
|
1.38±0.02
|
16
|
1517
|
Ziziphus
|
Dec-17
|
Big
|
1.32±0.02
|
17
|
1880
|
Acacia
|
Jun-17
|
Big
|
0.51±0.05
|
18
|
1805
|
Multifloral
|
Apr-18
|
Medium
|
0.22±0.02
|
19
|
1880
|
Acacia
|
Jun-17
|
Medium
|
1.04±0.02
|
20
|
4190
|
Ziziphus
|
Jan-18
|
Small
|
0.34±0.04
|
3.3 Statistical analysis
For statistical evaluation of the individual effect of different variables like altitude of sampling site, season of honey formation, Bee size, and flower type on the concentrationof RF (µg g-1), SPSS V. 23 was used.
3.3.1 Effect of altitude on RF concentration in honey
The effect of the altitude of the sampling site on RF concentration in honey was investigated. Herethe dependent variable is RF concentration (µg g-1) whereas altitude is considered as theindependent variable. The results are given in Table 3 and shown in Figure 2. In the results given in Table 3, the coefficient of altitude = -0.271 indicates that there is negative effect of altitude on RF concentration i.e. for one thousand ft increase in altitude from sea level, an average of 0.271 µg g-1 decrease will occur in RF concentration. The p value = 0.044 indicates that the effect of altitude on the RF concentration in honey is statistically significant.
Table 3 Effect of altitude on RF concentration in honey
Model
|
Coefficients
|
t-value
|
P-value
|
β
|
Std. Error
|
(Constant)
|
1.674
|
0.360
|
4.654
|
0.000
|
Altitude
|
-0.271
|
0.125
|
-2.170
|
0.044
|
a. Dependent variable: RF Concentration (µg g-1) b. Independent variable: Altitude
3.3.2 Effect of season of honey formation on RF concentration
To study the effect of season on RF concentration in honey, RF concentration was taken asthe dependent variable while the season (i.e. winter, spring, summer and autumn) was considered as the independent variable. Since season is a categorical variable therefore, the concept of dummy variable is used in regression. As there are four categories of the season therefore three dummy variables, winter, spring, and summer were included in the regression and the left-over category i.e. autumn was taken as the base category. The results are given in Table 4 and shown in Figure 3. From the results given in Table 4 it can be observed that the value of left-over category of season (i.e. autumn) = 1.370 indicating that on the average RF concentration in honey is 1.370 (µg g-1) in autumn season. And P-value indicates that the result is statistically significant. The coefficients of winter season = -0.171 shows that RF concentration in winter season decreases by 0.171 (µg g-1) from autumn season, but is not statistically significant. Whereas the coefficient of spring season = -0.937 shows that RF concentration in spring season decreases by 0.937 (µg g-1) from autumn season and P-value = 0.048 indicates that the result is statistically significant. Similarly, the coefficient of summer season = -0.386 shows that RF concentration in summer season decreases by 0.386 (µg g-1) from autumn season and P-value = 0.044 indicates that the result is statistically significant.
Table 4 Effect of sampling season on RF concentration in honey
Model
|
Coefficients
|
t
|
Significance
|
β
|
Std. Error
|
(Constant)
|
1.370
|
0.436
|
3.141
|
0.006
|
Winter
|
-0.171
|
0.504
|
-0.339
|
0.739
|
Spring
|
-0.937
|
0.516
|
-2.316
|
0.048
|
Summer
|
-0.386
|
0.495
|
-2.780
|
0.044
|
- Dependent variable: Rf concentration (µg g-1)
- Independent variables: seasons
3.3.3 Effect of bee size on RF concentration in honey
Investigating the effect of bee size on RF concentration in honey, the dependent variable is RF concentration whereas bee size (i.e. small, medium, big) is considered as the independent variable. Since bee size is a categorical variable therefore, the concept of dummy variable is used in regression. As there are three categories of the bee size therefore, 2 dummy variables middle and big are included in the regression and the left-over category i.e. small is taken as the base category. The results are given in table 5 and shown in Figure 4. While the Table 5 shows the regression results of RF concentration on bee size. From the results it can be observed from the value of left-over category of bee size (i.e. small) = 1.176 indicating that on the average RF concentration in honey is 1.176 (µg g-1) from small size bee. The P-value indicates that the result is statistically significant. The coefficients of medium size bee = -0.333 which shows that RF concentration from medium size bee decreases by 0.333 (µg g-1) from small size bee and the results are statistically significant as the P-value = 0.033. Whereas, the coefficient of big size bee = -0.263 shows that RF concentration from big size bee decreases by 0.937 (µg g-1) from small size bee but the results are not statistically significant as clear from the P-value = 0.638.
Table 5 Effect of bee size on RF concentration in honey
Model
|
Coefficients
|
t
|
P-value
|
β
|
Std. Error
|
(Constant)
|
1.176
|
0.275
|
4.277
|
0.001
|
Medium
|
-0.333
|
0.337
|
-0.990
|
0.033
|
Large
|
-0.263
|
0.550
|
-0.479
|
0.638
|
- Dependent variable: RF concentration (µg g-1)
- Independent variable: Bee size
3.3.4 Effect of flower type on RF concentration in honey
The effect of flower type on RF concentration in honey was studied in which the dependent variable is RF concentration whereas flower type (i.e. Ziziphus, Multi floral, Brassica and Acacia flowers) is considered as the independent variable. Since flower type is a categorical variable therefore, the concept of dummy variable is used in regression. As there are four categories of the flower type therefore 3 dummy variables multi floral, brassica and acacia are included in the regression and the left-over category i.e. Ziziphus is taken as the base category. The results are given in the table 6 and shown in Figure 5. While Table 6 shows the results of regression RF concentration on flower type. From the results it can be observed that the value of left-over category of flower type (i.e. Ziziphus) = 1.242 indicating that on the average RF concentration in honey is 1.242 (µg g-1) from Ziziphus flower and P-value indicates that the result is statistically significant. The coefficients of multi floral samples = -0.497 which shows that RF concentration from multiflora flower is less than Ziziphus flower by 0.497 (µg g-1), and from P-value = 0.021 the result is statistically significant. Whereas, the coefficient of brassica flower = -1.052 which shows that RF concentration from brassica flower is less than Ziziphus flower by 1.052 (µg g-1) and P-value = 0.048 indicates that the result is statistically significant. Similarly, the coefficient of acacia flower = -0.294 which shows that RF concentration from acacia flower is less than Ziziphus flower by 0.294 (µg g-1). P-value indicates that the result is not statistically significant.
Table 6 Effect of flower type on RF concentration in honey
Model
|
Coefficients
|
t value
|
Significance
|
β
|
Std. Error
|
(Constant)
|
1.242
|
0.219
|
5.663
|
0.000
|
Multifloral
|
-0.497
|
0.380
|
-1.307
|
0.021
|
Brassica
|
-1.052
|
0.490
|
-2.144
|
0.048
|
Acacia
|
-0.294
|
0.335
|
-0.876
|
0.394
|
- Dependent variable: RF concentration (µg g-1)
- Independent variable: flower type