The function fx-logax a-0 and a-1

∵ domain is (0, ∞) and is not symmetric about the origin ...

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Domain

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Question

The function $f (x) = l o g_{a} x ((a > 0 a n d a \neq 1))$

Odd

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Even

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Neither even nor odd

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Both even and odd

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Solution

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Similar questions

f (x) = l o g_{a} x ((a > 0 a n d a \neq 1))

a > 0, \neq 1

{log}_{a x} a + {log}_{x} a^{2} + {log}_{a^{2} x} a^{3} = 0

l o g_{x} a + - l o g_{a x} a + 3 l o g_{a^{2} x} a = 0

f (x + 1) + f (x - 1) = \sqrt{2} f (x)

f (x) \neq 0

f (x)

f (x)

f (0) = 1

f^{^{'}} (0) = - 1

f (x) > 0

x

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