If the fourth term in the expansion of \[{{\left( \sqrt{{{x}^{\left( \frac{1}{\log \,x+1} \right)}}}+{{x}^{1/12}} \right)}^{6}}\] is equal to 200 and \[\operatorname{x} > 1\], then x is equal to \[(log=lo{{g}_{10}})\]

If the fourth term in the expansion of \[{{\left( \sqrt{{{x}^{\left( \

1.	If the fourth term in the expansion of \[{{\left( \sqrt{{{x}^{\left( \frac{1}{\log \,x+1} \right)}}}+{{x}^{1/12}} \right)}^{6}}\] is equal to 200 and \[\operatorname{x} > 1\], then x is equal to \[(log=lo{{g}_{10}})\]
A.	\[{{10}^{\sqrt{2}}}\]
B.	10
C.	\[{{10}^{4}}\]
D.	None of these
Answer» C. \[{{10}^{4}}\]

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If the fourth term in the expansion of \[{{\left( \sqrt{{{x}^{\left( \frac{1}{\log \,x+1} \right)}}}+{{x}^{1/12}} \right)}^{6}}\] is equal to 200 and \[\operatorname{x} > 1\], then x is equal to \[(log=lo{{g}_{10}})\]

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