Designing and Optimization of medicated
chewing gum of Ambroxol HCl by using 32 Factorial
design
Dr. S. J. Daharwal*, Veena
Devi Thakur, Shikha Shrivastava and Bhanu Pratap Sahu
University Institute of Pharmacy, Pt.
Ravishankar Shukla University, Raipur (C.G.) India
*Corresponding Author
E-mail: daharwalresearch@rediffmail.com
ABSTRACT:
The present work deals with optimization of designed MCG
, so that the best possible set of parameters affecting result can be
selected to get the desired output. In this report nine batches of formulations (F1-F9) prepared and
studied. Two variables were selected for the formulations in which first was
concentration of elastomer and other was
concentration of softener. The mathematical models developed for all the
dependent variables using statistical analysis software Design experts 8.0.1.Percent Drug release of various
formulationF2, F5, F8 andF9 was found to be 95.31,
98.74 , 88.18 and 91.74.The highest Percent of
Drug release among all is of F5.
KEYWORDS: Optimization, Medicated chewing gum, Ambroxol HCl.
1. INTRODUCTION
Medicated chewing gum is solid, single dose preparation with a
base consisting mainly of gum that is intended to be chewed but not swallowed.
They contain one or more active substance which are released by chewing and are
intended to be used for local treatment of mouth disease or systemic delivery
after absorption through the buccal mucosa.1The
first patent for the production of chewing gum was filed in 1869 and was issued
to Mr. W. F. Sample in Ohio under U.S. Patent No. 98,3042.The drugs
thereby gains direct access to the systemic circulation via the Jugular vein
and avoid drug transports and first pass metabolism in the gastrointestinal
tract and in the liver, thus, the bioavailability may increase3.
The factorial design is a technique that allows identification of
factors involved in a process and assesses their relative importance. In addition,
any interaction between factors chosen can be identified. Construction of a
factorial design involves the selection of parameters and the choice of
responses.4
2.
FACTORIAL DESIGN FOR MEDICATED CHEWING GUM:
In the present study nine batches of formulations were
prepared and studied. The melting method was used to formulate Ambroxol
hydrochloride medicated chewing gum. Two variables were selected for the
formulations in which first was concentration of elastomer
and other was concentration of softener. Each batch of the formulation contains
different concentration of gum base (elastomer) and
softener.
Statistical models are extensively
used in diversified areas to strengthen the art of the drug formulation. The
response surface method (with 3 level factorial design & quadratic model)
was employed to study the effect of selected parameters. The concentration of elastomer (polyvinyl acetate) {X1} and
concentration of softener (glycerol) {X2} were selected as
independent variables while the in-vitro release of drug {Y1} and
hardness of chewing gum{Y2} were chosen as the dependent variable at
present investigation4,5. The experimental design with the corresponding formulation is
outlined in (Table 1).
The statistical model: Yi = b0+ b1X1+ b2X2+ b12X1X2+ b1 X12+b2X22
Where Yi is the level of response variable is the regression
coefficient; X1 and X2 stands for the main effect; X1X2
is the interaction between the main effect, and X12 and X22
are quadratic terms of independent variables
Table 1: Experimental Design
for Formulations
Formulation of Ambroxol HCl MCG by 32 Factorial Design |
||
FORMULATION |
X1 |
X2 |
F1 |
-1 |
-1 |
F2 |
-1 |
0 |
F3 |
-1 |
+1 |
F4 |
0 |
-1 |
F5 |
0 |
0 |
F6 |
0 |
+1 |
F7 |
+1 |
-1 |
F8 |
+1 |
0 |
F9 |
+1 |
+1 |
Table 2: Processing
parameters for all formulations
Variables and their
levels used in formulation of Medicated chewing gum |
|||
Variables |
Levels |
||
Low (-1) |
Medium (0) |
High (+1) |
|
Conc. of elastomer
(PVA) (X1) |
20% |
30% |
40% |
Conc. of softener (Glycerol) (X2) |
3% |
6% |
9% |
3. RESULTS OF FORMULATION DESIGN:
The response surface method (with 3 level factorial design and
quadratic model) was employed to study the effect of selected parameters. Quadratic equations for quantitative effect
of independent variables and mathematical models developed for all the
dependent variables using statistical analysis software are shown in Table 3
and 4.
Table
3: Quadratic equations for quantitative effect of independent variables on the
responses
Hardness=+4.683+0.686X1-1.8116X2-0.062X1X2-.040X12+0.145X22 |
Drug release=+96.71-3.443X1+2.398X2+0.502X1X2-3.950X12-1.145X22 |
The multiple regression analysis performed
revealed that both the formulation variables analyzed had a significant
influence on response parameter. The ANOVA
demonstrates that the model was significant for Hardness and %drug release.
Table 4 :
Analysis of variation (ANOVA) for dependent variables
Analysis of variance for( Hardness) R2* = 0.9956 |
|||||
Source |
SS* |
DF* |
MS* |
F-value* |
P-value |
Model |
22.58 |
5 |
4.52 |
137.08 |
0.0010 |
Residual |
0.099 |
3 |
0.033 |
|
|
Total |
22.68 |
8 |
|
|
|
Analysis of variance for(% Drug
release)
R2 = 0.9371 |
|||||
Source |
SS* |
DF* |
MS* |
F-value* |
P-value |
Model |
140.49 |
5 |
28.10 |
8.93 |
0.0506 |
Residual |
9.43 |
3 |
3.14 |
|
|
Total |
149.92 |
8 |
|
|
|
SS*- Sum of squares,
DF*- Degrees of freedom, MS*- Mean of squares, F*- Fischer’s P*- Probability, R2*- Correlation coefficient
R2 value for hardness and %drug
release are 0.9956 and 0.9371 respectively, indicating good correlation between dependent and
independent variables. The main effect of
X1 and X2
represents the average result of changing one variable at a time from low level
to its high level.
The interaction terms X1X2,
X12 and X22 shows how the responses
changes when two variables are simultaneously changed. The negative sign on
coefficient indicate negative effect on
hardness and %drug
release, while positive sign on coefficient indicate positive effect on
hardness and %drug release.The coefficient for X1 (concentration of
elastomer) lead negative effect on % drug release which means higher the
concentration of elastomer, lower the drug release.
Table 5 :
Experimental runs and observed responses for 32 factorial
design (Design experts 8.0.1)
Batch code |
X1 |
X2 |
Hardness (Kg) |
%Drug release |
F1 |
-1.00 |
-1.00 |
5.73±0.10535 |
93.51 |
F2 |
-1.00 |
0.00 |
4.16±0.10016 |
95.31 |
F3 |
-1.00 |
+1.00 |
2.27±0.10148 |
97.50 |
F4 |
0.00 |
-1.00 |
6.74±0.11269 |
92.35 |
F5 |
0.00 |
0.00 |
4.56±0.10408 |
98.74 |
F6 |
0.00 |
+1.00 |
3.04±0.10583 |
96.75 |
F7 |
+1.00 |
-1.00 |
7.37±0.10148 |
85.74 |
F8 |
+1.00 |
0.00 |
5.25±0.10066 |
88.18 |
F9 |
+1.00 |
+1.00 |
3.66±0.11015 |
91.74 |
Figure 1: Response surface plot for Hardness
Figure 2: Response surface plot for % drug release
4. CONCLUSION:
In the present
study, Medicated Chewing Gum of Ambroxol hydrochloride was successfully
formulated by the conventional/melting method. Full factorial design was
employed in formulating the MCG by changing the concentration of elastomer and concentration of softener as a independent variables. So it is concluded that formulation
of medicated chewing gum of ambroxol hydrochloride
containing concentration of elastomer (X1)
at 0 level and concentration of softener (X2) at 0 level i.e. formulation
F5can be taken as an ideal or optimized formulation. Study suggested that
varying the concentration of gum base in the formulation, the drug release can
be controlled. In-vitro drug release and
hardness (chewability) were selected as dependent variables.
Hardness of formulation F5 and F2 were almost similar but formulation F5 showed
better drug release. So formulation F5 was selected as best optimized
formulation.
5. REFERENCES:
1.
European Pharmacopoeia, Strasbourg: European Directorate For the Quality of Medicines. Chewing Gum: Medicated, 5th
Edition, 2004.
2.
Elias Ronald J, Chewing gum product and composition and
process for the preparation thereof, U.S. Patent 1986, 4,588,592
3.
Jacobsen J, Christrup L L, Jensen N H (2004), Medicated Chewing Gum: Pros and Cons.
Am J Drug Delivery-2(2):75-88
4.
Bolton, S., 1990. Factorial design. In: Swarbrick,
J. (Ed.), Pharmaceutical Statistics. Practical and Clinical Applications,2nd Ed., Drugs and the Pharmaceutical Sciences, vol. 44.
Marcel Dekker, New York, pp. 308–337.
Received on 15.06.2013 Accepted on 20.07.2013
© Asian Pharma
Press All Right Reserved
Asian J. Pharm.
Res. 3(3): July-Sept. 2013;
Page 118-120