Range of f(x) = sin log x-√1+x²
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Step-by-step explanation:
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A
an even function
f(x)=sin(log(x+x2+1))
⟹f(−x)=sin(log(−x+(−x)2+1))
⟹f(−x)=sin(log(x2+1−x))
⟹f(−x)=sin(log((x2+1−x)×x2+1+xx2+1+x))
⟹f(−x)=sin(logx2+1+x1)
⟹f(−x)=−sin(log(x+x2+1))
⟹f(−x)=−f(x)
Hence, f(x) is an odd function.
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