If \[{{(3+{{x}^{2008}}+{{x}^{2009}})}^{2010}}={{a}_{0}}+{{a}_{1}}x+{{a}_{2}}{{x}^{2}}+....+{{a}_{n}}{{x}^{n}}\], then the value of \[{{a}_{0}}-\frac{1}{2}{{a}_{1}}-\frac{1}{2}{{a}_{2}}+{{a}_{3}}-\frac{1}{2}{{a}_{4}}-\frac{1}{2}{{a}_{5}}+{{a}_{6}}-...\]is

If \[{{(3+{{x}^{2008}}+{{x}^{2009}})}^{2010}}={{a}_{0}}+{{a}_{1}}x+{{a

1.	If \[{{(3+{{x}^{2008}}+{{x}^{2009}})}^{2010}}={{a}_{0}}+{{a}_{1}}x+{{a}_{2}}{{x}^{2}}+....+{{a}_{n}}{{x}^{n}}\], then the value of \[{{a}_{0}}-\frac{1}{2}{{a}_{1}}-\frac{1}{2}{{a}_{2}}+{{a}_{3}}-\frac{1}{2}{{a}_{4}}-\frac{1}{2}{{a}_{5}}+{{a}_{6}}-...\]is
A.	\[{{3}^{2010}}\]
B.	1
C.	\[{{2}^{2010}}\]
D.	none of these
Answer» D. none of these

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If \[{{(3+{{x}^{2008}}+{{x}^{2009}})}^{2010}}={{a}_{0}}+{{a}_{1}}x+{{a}_{2}}{{x}^{2}}+....+{{a}_{n}}{{x}^{n}}\], then the value of \[{{a}_{0}}-\frac{1}{2}{{a}_{1}}-\frac{1}{2}{{a}_{2}}+{{a}_{3}}-\frac{1}{2}{{a}_{4}}-\frac{1}{2}{{a}_{5}}+{{a}_{6}}-...\]is

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