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A rational function may or may not have a vertical asymptote.

If the domain of the rational function is all real numbers, then there is no vertical asymptote.

Consider the function is $\"f\\left$ .

The domain of the function is all possible values of $\"x\"$ .

Re write the expression as $\"f\\left$ .

Cancel common terms.

$\"f\\left$ .

The domain of $\"f(x)\"$ is all real numbers.

The function does not have any vertical asymptote.

Therefore, every rational function does not have a vertical asymptote.

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Every rational function does not have a vertical asymptote.

The statement is false.