The range of the function \[f(x)=si{{n}^{-1}}(log[x])+log(si{{n}^{-1}}[x]);\] (Where [.] denotes the greatest integer function) is

\[\left\{ \log \frac{\pi }{2} \right\}\]

The range of the function \[f(x)=si{{n}^{-1}}(log[x])+log(si{{n}^{-1}}

1.	The range of the function \[f(x)=si{{n}^{-1}}(log[x])+log(si{{n}^{-1}}[x]);\] (Where [.] denotes the greatest integer function) is
A.	\[R\]
B.	\[[1,2)\]
C.	\[\left\{ \log \frac{\pi }{2} \right\}\]
D.	\[\{-sin1\}\]
Answer» D. \[\{-sin1\}\]

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The range of the function \[f(x)=si{{n}^{-1}}(log[x])+log(si{{n}^{-1}}[x]);\] (Where [.] denotes the greatest integer function) is

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