The correct option is B False Let log_x x=y This can be rewritten as, ⇒ x^y=x (in the exponential form) As bases are equal, exponents may be equated, y = 1 So ...

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Standard IX

Mathematics

Representation of Logarithmic Function

log x x=0

Question

$l o g_{x} x = 0$

True

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False

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Solution

The correct option is B
False

Let $l o g_{x} x = y$

This can be rewritten as, $\Rightarrow x^{y} = x$ (in the exponential form)

As bases are equal, exponents may be equated,

y = 1

So, the given satatement is false.

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Similar questions

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logx x=0

The correct option is B False Let logx x=y This can be rewritten as, ⇒xy=x (in the exponential form) As bases are equal, exponents may be equated, y = 1 So, the given satatement is false.

$l o g_{x} x = 0$

The correct option is B
False

Let $l o g_{x} x = y$

This can be rewritten as, $\Rightarrow x^{y} = x$ (in the exponential form)

As bases are equal, exponents may be equated,

y = 1

So, the given satatement is false.