Let \( \alpha \) be a positive real number. Let \( f: R \rightarrow R \) and \( g:(\alpha, \inft...

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Let Ξ± be a positive real number. Let f : R β†’ R and g: (𝛼, ∞) β†’ R be the functions defined by F(x) Let Ξ± be a positive real number. Let f : R β†’ R and g: (𝛼, ∞) β†’ R be the functions defined by F(x)
Let alpha be a positive real number ,let f:R-----R and g:(alpha , infinite) ---R be the functions Let alpha be a positive real number ,let f:R-----R and g:(alpha , infinite) ---R be the functions
f(f(n)) = n + 1 for all natural number, so f(1) is not an natural number. f(f(n)) = n + 1 for all natural number, so f(1) is not an natural number.
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