Show that the logarithmic function f : R0+→ R given by f(x) = loga x, a greater than 0 is a bijectio

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Show that the logarithmic function f: R_0^+→ R given by f(x)=log _a x, a0 is a bijection. Show that the logarithmic function f: R_0^+→ R given by f(x)=log _a x, a0 is a bijection.
Show that the logarithmic function `f: R0+vecR` given by `f(x)=(log)_a x ,a gt 0` is bijection. Show that the logarithmic function `f: R0+vecR` given by `f(x)=(log)_a x ,a gt 0` is bijection.
"Show that the logarithmic function `f: R0+-R` given by `f(x)=(log)_a x ,\ a 0` is a bijection." "Show that the logarithmic function `f: R0+-R` given by `f(x)=(log)_a x ,\ a 0` is a bijection."
If f: R+→R is defined as f(x) = loga x (a greater than 0 and a ≠ 1), prove that f is a bijection. If f: R+→R is defined as f(x) = loga x (a greater than 0 and a ≠ 1), prove that f is a bijection.
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