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International Journal of Medical Sciences and Pharma Research
Open Access to Medical and Research
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Development and Validation of Simultaneous Equation Method for Estimation of Sitagliptin and Saxagliptin in Combined Pharmaceutical Dosage Form by Using UV Spectrophotometric Method
Dharmvir Singh 1*, Neetesh Kumar Jain2, Apoorva Tiwari1, Neelam Khan1
1 Department of Quality Assurance, Faculty of Pharmacy, Oriental University Indore-India
2 Department of Pharmacology, Faculty of Pharmacy, Oriental University Indore-India
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Article Info: _____________________________________________ Article History: Received 21 April 2022 Reviewed 29 May 2022 Accepted 07 June 2022 Published 15 June 2022 _____________________________________________ Cite this article as: Singh D, Jain DK, Tiwari A, Khan N, Development and Validation of Simultaneous Equation Method for Estimation of Sitagliptin and Saxagliptin in Combined Pharmaceutical Dosage Form by Using UV Spectrophotometric Method, International Journal of Medical Sciences & Pharma Research, 2022; 8(2):83-90 DOI: http://dx.doi.org/10.22270/ijmspr.v8i2.43 ____________________________________________ *Address for Correspondence: Dharmveer Singh, Department of Quality Assurance, Faculty of Pharmacy, Oriental University Indore-India |
Abstract ___________________________________________________________________________________________________________________ Day by day the number of drug groups also the numbers of drugs within these groups for treatment of diabetes are increasing rapidly. The numbers of newer anti-diabetic formulations either in single or in combined dosage forms are marketed and investigated, sitagliptin with saxagliptin are not official in any pharmacopoeia. the aim of the present work was to develop and validate newer analytical methods like UV spectrophotometric methods, which should be applied for the further analysis of anti-diabetic drugs in bulk drugs and its pharmaceutical formulations. To develop and validate simultaneous equation method for simultaneous estimation of sitagliptin and saxagliptin in combined pharmaceutical dosage form by UV spectrophotometric method. Keywords: Sitagliptin, Saxagliptin, Anti-diabetic, UV spectrophotometric Methods, Method validation
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Email: deveesingh@gmail.com
INTRODUCTION:
Diabetes mellitus (DM) 1 consists of a group of syndromes characterized by glycosuria; hyperglycaemia 2; altered metabolism of lipids, carbohydrates 3, and proteins; and an increased risk of complications from vascular disease 4. A stability-indicating assay 5 is a validated quantitative analytical procedure that can detect the changes with time in the properties of the drug substance and drug product. The purpose of stability testing is to provide evidence that the quality of a drug substance varies with time due to influence of various environmental factors like humidity, temperature, and light. The objective of validation of analytical procedure [6] is to demonstrate that it is suitable for its intended purpose. Any developed method may be influenced by variables like different elapsed assay times, different days, reagents lots, instruments, equipment, environmental conditions [7] like temperature, humidity, light etc. so it is expected that after the method has been developed and before it is communicated or transferred from one lab to the other, it should be properly validated and the result should be reported.
MATERIALS AND METHODS:
All the chemicals, glassware used in the experimental work were calibrated in the laboratory and out of all only those were in calibration limit were selected for work. Drug samples of Sitagliptin and Saxagliptin were purchased for Gitar Laboratories, Ahmedabad.
Solution Preparation for UV Spectroscopy:
Accurately weighed SGP (10 mg) standard drug powder. It was transferred into 100 mL volumetric flask and diluted up to the mark with Methanol to give a stock solution concentrating 100 µg/Ml [8, 9]. From that 1 mL of stock solution was further diluted 10 mL with Methanol to get working solution of 10 µg/mL and the working standard was scanned between 200-400 nm to discover λmax of solution.
Characterization by IR Spectroscopy:
Ground a small quantity of SGP working standard powder with a specially purified Potassium Bromide [10] finely. This powder mixture was then pressed in a mechanical die press to form a translucent pellet through which the beam of the spectrometer can pass.
Preparation of Standard Stock Solution of SGP and SAX
Accurately weighed 10 mg of Sitagliptin powder. It was transferred into 100 mL volumetric flask and dissolved into 75 mL of Methanol and the volume was made up to the mark with Methanol to obtained final concentration of 0.1 mg/mL or 100 μg/mL solution of Sitagliptin [11]. Accurately weighed 5 mg Saxagliptin powder. It was transferred into 100 mL volumetric flask and dissolved into 75 mL of Methanol and the volume was made up to the mark with Methanol to obtained final concentration of 0.05 mg/mL or 50 μg/mL solution of Saxagliptin.
Separately weighed 20 tablets and average weight of individual tablets were found out and weight equivalent to SGP (10 mg) and SAX (5 mg) was taken into 100 mL volumetric flask and dissolved into 60 mL of Methanol with sonication for 20 minutes. The solution was filtered through 0.45 µ Millipore nylon filter and the residues were washed thoroughly with Methanol. The filtrate and washings were combined in a 100 mL volumetric flask and diluted up to the mark with Methanol to get a final concentration of 100 µg/mL of SGP and 50 µg/mL of SAX [12,13]. Then 1 mL of this solution was pipetted out into 10 mL volumetric flask and diluted up to the mark with Methanol to produce final concentration of 10 μg/mL of SGP and 5 μg/mL of SAX.
Linearity and Range:
Calibration curves were plotted over concentration range of 5 – 15 µg/mL for Sitagliptin and of 2.5 – 7.5 µg/mL for Saxagliptin. Mixed standard stock solution which contains Sitagliptin (100 µg/mL) and Saxagliptin [14] (50 µg/mL) were diluted as mentioned in the following Table 1. Volume was made up to the mark with Methanol and mixed. Absorbances [15] of solutions were measured at λmax of Sitagliptin 256 nm (λ1) and at λmax of Saxagliptin 270 nm (λ2) against Methanol as a blank. The calibration curve was constructed by plotting the graph of absorbance Vs. concentration.
|
Linearity Level |
% With respect to sample concentration |
Volume of mix standard preparation (mL) |
Diluted with Methanol up to (mL) |
Final concentration (µg/mL) |
|
|
SGP |
SAX |
||||
|
Level 1 |
50 |
0.5 |
10 |
5 |
2.5 |
|
Level 2 |
75 |
0.75 |
10 |
7.5 |
3.75 |
|
Level 3 |
100 |
1 |
10 |
10 |
5 |
|
Level 4 |
125 |
1.25 |
10 |
12.5 |
6.25 |
|
Level 5 |
150 |
1.5 |
10 |
15 |
7.5 |
Accuracy (% Recovery):
Accuracy was determined in terms of % recovery. Recovery [9, 16] experiments were carried out in triplicate by spiking standard drug to previously analyzed samples of the tablets (5 µg/mL and 2.5 µg/mL for SGP and SAX) with three level of standards (80, 100 and120 % for both). Amounts of SGP and SAX were determined using corresponding regression equations of calibration curves.
Precision:
Method Precision (Repeatability):
Method precision of the instrument was established by repeatedly injecting six standard solutions of SGP (10 µg/mL) and SAX (5 µg/mL) under same conditions on the same day. Results were reported in term of % RSD [17] which should not be more than 2 %.
Intermediate precision was evaluated in terms of intra - day and inter - day precision by analysing 3 concentrated solutions 3 times on the same day and on different days over entire concentration range for both drugs. Results were reported in terms of % RSD.
LOD and LOQ [18] of the drugs were derived by visual detection or calculating using these equations as per International Conference on Harmonization (ICH) guidelines.
LOD = 3.3 d / S LOQ = 10 d / S
Where, d = the standard deviation of the response S = slope of calibration curve.
The absorbance of sample solution was measured against Methanol as blank at 256 nm and at 270 nm for estimation of SGP and SAX, respectively. The amount of SGP and of SAX present in the sample solutions were determined by solving the simultaneous equations.
RESULT AND DISCUSSION:
Figure 1: UV absorption maxima of sitagliptin
Figure 2: FTIR spectrum of sitagliptin
|
Sr. No. |
Functional group |
Standard frequency (cm-1) |
Observed frequency (cm-1) |
|
1. |
C=O Stretching |
1775 – 1720 |
1731 |
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2. |
O–H Bending |
1420 – 1330 |
1415 |
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3. |
C–FStretching |
850 – 550 |
750 |
|
4. |
C–H Bending |
810 ± 20 |
800 |
Figure 3: UV absorption maxima of Saxagliptin
Figure 4: FTIR spectrum of Saxagliptin
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Sr. No. |
Functional group |
Standard frequency (cm-1) |
Observed frequency (cm-1) |
|
1. |
N–H Stretching |
3400 – 3250 |
3346 |
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2. |
O–H Bending |
1420 – 1330 |
1411 |
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3. |
C–N Stretching |
1250 – 1020 |
1236 |
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4. |
C–H Stretching |
3000 – 2840 |
2910 |
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5. |
C=O Stretching |
1775 – 1720 |
1749 |
Method Development:
The working standard solution of SGP and of SAX were prepared separately in Methanol. They were scanned in the wavelength range of 200 nm - 400 nm against Methanol as blank, using medium scan speed. Maximum absorbance was obtained at 256 nm for SGP and 270 nm for SAX. These two wavelengths were AGPloyed for the determining SGP and SAX. Overlain spectra of both the drugs are shown in Figure 5.
Validation of Proposed Method:
Linearity and Range
Linearity of the method was evaluated at five concentration levels by diluting the standard stock solution to give solutions of SGP and of SAX in the concentration range of 5 – 15 µg/mL and of 2.5 – 7.5 µg/mL. Results show good correlation between absorbance and concentration of analyte. The calibration curves were prepared by plotting absorbance versus concentration of standard drugs (Figures 6 and 9).
Figure 8: Calibration curve of SAX at 256 nm
Figure 9: Calibration curve of SAX at 270 nm
Table 4: Linearity data of SGP and SAX
|
Parameters |
Sitagliptin |
Saxagliptin |
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|
Wavelength (nm) |
256 |
270 |
256 |
270 |
|
Beer’s Law Limit (µg/mL) |
5 – 15 µg/mL |
5 – 15 µg/mL |
2.5 – 7.5 µg/mL |
2.5 – 7.5 µg/mL |
|
Sandell’s Sensitivity (µg/mL/cm2) |
0.0172 |
0.0221 |
0.0318 |
0.0380 |
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Regression Equation (y = mx + c) Slop (m) Intercept (c) |
y = 0.0561x + 0.0246 0.0561 0.0246 |
y = 0.0385x + 0.0581 0.0385 0.0581 |
y = 0.0131x + 0.0865 0.0131 0.0865 |
y = 0.0129x + 0.0629 0.0129 0.0629 |
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Correlation Coefficient (r2) |
0.9985 |
0.9992 |
0.9984 |
0.9988 |
Accuracy (% Recovery):
Accuracy of the method was assured by the standard spiking method involving analysis of formulation samples to which standard drugs were added in 80, 100 and 120 % proportions. The resulting mixtures were assayed, and the results obtained for both drugs were compared to those expected. Good recoveries with the standard addition method (Table 5) prove the accuracy of the proposed method.
|
Drug |
Amount of sample (μg/mL) |
Amount of standard added (μg/mL) |
Amount recovered (μg/mL) |
% Recovery ± SD (n = 3) |
% RSD |
|
SGP |
5 |
4 |
3.99 |
99.85 ± 0.68 |
0.69 |
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5 |
5.09 |
101.87 ± 0.74 |
0.73 |
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|
6 |
6.04 |
100.73 ± 0.75 |
0.75 |
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SAX |
2.5 |
2 |
2.01 |
100.52 ± 1.12 |
1.13 |
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2.5 |
2.49 |
99.54 ± 0.62 |
0.62 |
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|
3 |
3.01 |
100.17 ± 1.49 |
1.52 |
Precision:
Method Precision (Repeatability):
The % RSD values of SGP were 0.58 and 0.44 % at 256 nm and at 270 nm. The % RSD value of SAX were 0.97 % and 0.95 % at 256 nm and at 270 nm (Table 6). Relative standard deviation were less than 2 %, which indicates that proposed method is repeatable.
|
Concentration (μg/mL) |
SGP |
SAX |
|||
|
SGP |
SAX |
256 nm |
270 nm |
256 nm |
270 nm |
|
10 |
5 |
0.583 |
0.443 |
0.153 |
0.129 |
|
10 |
5 |
0.590 |
0.447 |
0.151 |
0.128 |
|
10 |
5 |
0.589 |
0.444 |
0.154 |
0.126 |
|
10 |
5 |
0.588 |
0.442 |
0.152 |
0.127 |
|
10 |
5 |
0.584 |
0.445 |
0.150 |
0.129 |
|
10 |
5 |
0.582 |
0.442 |
0.151 |
0.127 |
|
Mean |
0.586 |
0.444 |
0.152 |
0.128 |
|
|
SD |
0.003 |
0.002 |
0.002 |
0.001 |
|
|
% RSD |
0.58 |
0.95 |
0.97 |
0.95 |
|
Intermediate Precision:
The low % RSD values of intra - day precision (0.36 – 0.58 % and 0.24 – 0.96 % for SGP at 256 nm and at 270 nm and 0.98 – 1.88 % and 0.75 – 1.58 % for SAX at 256 nm and at 270 nm) and inter - day precision (0.29 – 0.64 % and 0.35 – 0.79 % for SGP at 256 nm and at 270 nm and 1.41 – 1.94 % and 1.11 – 1.57 % for SAX at 256 nm and at 270 nm) for SGP and for SAX show that the proposed method is precise (Table 7-8)
|
Drug |
% Concentration |
Intra – day precision Mean absorbance ± %RSD (n=3) |
Inter – day precision Mean absorbance ± %RSD (n=3) |
|
SGP |
50 |
0.346 ± 0.58 |
0.337 ± 0.62 |
|
100 |
0.576 ± 0.36 |
0.561 ± 0.64 |
|
|
150 |
0.879 ± 0.50 |
0.875 ± 0.29 |
|
|
SAX |
50 |
0.110 ± 1.88 |
0.107 ± 1.94 |
|
100 |
0.156 ± 0.98 |
0.148 ± 1.41 |
|
|
150 |
0.193 ± 1.30 |
0.182 ± 1.68 |
Table 8: Intermediate precision data for SGP and SAX at 270 nm
|
Drug |
% Concentration |
Intra – day precision Mean absorbance ± %RSD (n=3) |
Inter – day precision Mean absorbance ± %RSD (n=3) |
|
SGP |
50 |
0.263 ± 0.96 |
0.265 ± 0.79 |
|
100 |
0.442 ± 0.47 |
0.439 ± 0.35 |
|
|
150 |
0.639 ± 0.24 |
0.625 ± 0.40 |
|
|
SAX |
50 |
0.097 ± 1.58 |
0.097 ± 1.57 |
|
100 |
0.134 ± 0.75 |
0.138 ± 1.11 |
|
|
150 |
0.162 ± 1.24 |
0.161 ± 1.57 |
Limit of Detection (LOD) and Limit of Quantification (LOQ):
LOD and LOQ for both the drugs were calculated theoretically as given in Table 9. Low value of LOD & of LOQ indicates that the method is sensitive.
|
Wavelength (nm) |
LOD (μg/mL) |
LOQ (μg/mL) |
||
|
SGP |
SAX |
SGP |
SAX |
|
|
256 |
0.58 |
0.30 |
1.77 |
0.90 |
|
270 |
0.43 |
0.26 |
1.29 |
0.77 |
Estimation of Sitagliptin and Saxagliptin in Formulation:
The proposed validated method was successfully applied to determine SGP and SAX in tablet dosage forms. Results are given in Table 10. Assay results were obtained in the range of 98 - 102 % of label claim for SGP and SAX. No interference of the excipients with the absorbance of interest appeared; hence the proposed applies for the routine simultaneous estimation of Sitagliptin and Saxagliptin in tablet dosage forms.
|
Sample no. |
Label claim (mg/tab) |
Amount found (mg/tab) |
% Label claim |
|||
|
SGP |
SAX |
SGP |
SAX |
SGP |
SAX |
|
|
1 |
10 |
5 |
10.02 |
5.01 |
100.28 |
100.22 |
|
2 |
10 |
5 |
9.92 |
4.95 |
99.21 |
98.97 |
|
3 |
10 |
5 |
10.03 |
5.02 |
100.36 |
100.34 |
|
Mean |
9.99 |
4.99 |
99.95 |
99.84 |
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|
SD |
0.06 |
0.04 |
0.65 |
0.76 |
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|
% RSD |
0.65 |
0.76 |
0.65 |
0.76 |
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Summary of Validation Parameters:
Table 11: Regression data analysis and summary of validation parameters of SGP and SAX for proposed method
|
Parameters |
Sitagliptin |
Saxagliptin |
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|
Wavelength (nm) |
256 |
270 |
256 |
270 |
|
Beer’s Law Limit (µg/mL) |
5 – 15 µg/mL |
5 – 15 µg/mL |
2.5 – 7.5 µg/mL |
2.5 – 7.5 µg/mL |
|
Sandell’s Sensitivity (µg/mL/cm2) |
0.0172 |
0.0221 |
0.0318 |
0.0380 |
|
Regression Equation (y = mx + c) Slop (m) Intercept (c) |
y = 0.0561x + 0.0246 0.0561 0.0246 |
y = 0.0385x + 0.0581 0.0385 0.0581 |
y = 0.0131x + 0.0865 0.0131 0.0865 |
y = 0.0129x + 0.0629 0.0129 0.0629 |
|
Correlation Coefficient (r2) |
0.9985 |
0.9992 |
0.9984 |
0.9988 |
|
Repeatability (% RSD, n = 6) |
0.58 |
0.95 |
0.97 |
0.95 |
|
Precision (% RSD) Intra - day (n = 3) Inter - day (n = 3) |
0.36 – 0.58 0.29 – 0.64 |
0.24 – 0.96 0.35 – 0.79 |
0.98 – 1.88 1.41 – 1.94 |
0.75 – 1.58 1.11 – 1.57 |
|
LOD (µg/mL) |
0.58 |
0.43 |
0.30 |
0.26 |
|
LOQ (µg /mL) |
1.77 |
1.29 |
0.90 |
0.77 |
CONCLUSION:
Based on the results obtained from the analysis using described method, it can be concluded that the method has linear response in the range of 5 – 15 μg/mL and of 2.5 – 7.5 μg/mL for SGP and for SAX, respectively. The result of the analysis of pharmaceutical formulation by the proposed method is highly reproducible and reliable and agrees with label claim of the drugs. The additives usually present in the pharmaceutical formulations of the assayed samples were not interfering with Sitagliptin and with Saxagliptin. The method can be used for the routine analysis of Sitagliptin and of Saxagliptin in combined dosage form.
REFERNCES: