Prove that the function defined as, F(x) = {`e^(-sqrt(|ln{x}|)) - {x}^(sqrt(1/(|ln{x}|)))` where ever it exists otherwise {x}, f(x) is odd as well as even.A. not a periodic functionB. even functionC. range of `f(x)` contains more than 1 elementD. none of these

Prove that the function defined as, F(x) = {`e^(-sqrt(|ln{x}|)) - {x}^

1.	Prove that the function defined as, F(x) = {`e^(-sqrt(\|ln{x}\|)) - {x}^(sqrt(1/(\|ln{x}\|)))` where ever it exists otherwise {x}, f(x) is odd as well as even.A. not a periodic functionB. even functionC. range of `f(x)` contains more than 1 elementD. none of these
Answer» Correct Answer - B b `e^(-sqrt(-Int))=t^(1/(sqrt(-Int))),tepsilon(0,1)`

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Prove that the function defined as, F(x) = {`e^(-sqrt(|ln{x}|)) - {x}^(sqrt(1/(|ln{x}|)))` where ever it exists otherwise {x}, f(x) is odd as well as even.A. not a periodic functionB. even functionC. range of `f(x)` contains more than 1 elementD. none of these

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