d(GC) - Association of Biotechnology and Pharmacy
d(GC) - Association of Biotechnology and Pharmacy
d(GC) - Association of Biotechnology and Pharmacy
Create successful ePaper yourself
Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.
Current Trends in <strong>Biotechnology</strong> <strong>and</strong> <strong>Pharmacy</strong><br />
Vol. 6 (2) 241-254 April 2012, ISSN 0973-8916 (Print), 2230-7303 (Online)<br />
Media optimization by Response surface<br />
methodology (RSM): The Central composite<br />
rotatable design (CCRD) gave quadratic model<br />
for the given set <strong>of</strong> experimental results. Eq. 8<br />
represents the mathematical model relating the<br />
production <strong>of</strong> GSH with the independent process<br />
variables <strong>and</strong> the second order polynomial<br />
coefficient for each term <strong>of</strong> the equation<br />
determined through multiple regression analysis<br />
using the Design Expert. The coded values, a<br />
CCRD matrix <strong>of</strong> independent variables along with<br />
responses <strong>of</strong> each experimental trial is given in<br />
Table 1. The results were analyzed by using<br />
248<br />
ANOVA i.e. analysis <strong>of</strong> variance suitable for the<br />
experimental design used, <strong>and</strong> cited in Table 2.<br />
The ANOVA <strong>of</strong> the quadratic model indicates that<br />
the model is significant. The Model F-value <strong>of</strong><br />
270.75 implies the model to be significant <strong>and</strong> is<br />
calculated as ratio <strong>of</strong> mean square regression<br />
<strong>and</strong> mean square residual. Model P-value (Prob<br />
> F) is very low (< 0.0500), again signifying the<br />
model to be significant.<br />
The P values were used as a tool to check<br />
the significance <strong>of</strong> each <strong>of</strong> the coefficients, which,<br />
in turn are necessary to underst<strong>and</strong> the pattern<br />
Table 1. The CCRD matrix <strong>of</strong> independent variables in coded form <strong>and</strong> actual values with their<br />
corresponding response in terms <strong>of</strong> production <strong>of</strong> glutathione by S. cerevisiae NCIM 3454<br />
Sr. No. Glucose (%) Yeast extract (%) MgSO (%) 4 GSH (mg/L)<br />
1 -1 (3.0) -1 (3.0) -1 (1.0) 85.780 ± 0.95<br />
2 1 (9.0) -1 (3.0) -1 (1.0) 48.220 ± 1.02<br />
3 -1 (3.0) 1 (9.0) -1 (1.0) 96.630 ± 1.10<br />
4 1 (9.0) 1 (9.0) -1 (1.0) 110.25 ± 1.21<br />
5 -1 (3.0) -1 (3.0) 1 (2.0) 79.350 ± 0.99<br />
6 1 (9.0) -1 (3.0) 1 (2.0) 69.240 ± 1.41<br />
7 -1 (3.0) 1 (9.0) 1 (2.0) 75.320 ± 1.31<br />
8 1 (9.0) 1 (9.0) 1 (2.0) 105.21 ± 0.82<br />
9 0 (6.0) 0 (6.0) 0 (1.5) 137.63 ± 1.10<br />
10 0 (6.0) 0 (6.0) 0 (1.5) 137.32 ± 1.11<br />
11 0 (6.0) -0 (6.0) 0 (1.5) 138.54 ± 0.71<br />
12 0 (6.0) 0 (6.0) 0 (1.5) 138.24 ± 0.77<br />
13 -1.68 (0.95) 0 (6.0) 0 (1.5) 74.200 ± 1.62<br />
14 1.68 (11.05) 0 (6.0) 0 (1.5) 70.980 ± 0.88<br />
15 0 (6.0) -1.68 (0.95) 0 (1.5) 42.170 ± 0.94<br />
16 0 (6.0) 1.68 (11.50) 0 (1.5) 88.510 ± 0.32<br />
17 0 (6.0) 0 (6.0) -1.68 (0.66) 150.91 ± 1.02<br />
18 0 (6.0) 0 (6.0) 1.68 (2.34) 139.32 ± 0.74<br />
19 0 (6.0) 0 (6.0) 0 (1.5) 137.21 ± 0.83<br />
20 0 (6.0) 0 (6.0) 0 (1.5) 139.77 ± 0.34<br />
a Results are mean ± SD <strong>of</strong> three determinations<br />
Values in the parenthesis indicate the real values <strong>of</strong> variables<br />
Parbatsingh Rajpurohit et al