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Find any vertical asymptots f(x) = 1 / |x-4|
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Vertical asymptotes are points where the slope of a curve blows up to infinity, i.e., it's undefined. You have a fraction there. What's so peculiar about fractions with variables in the denominator?
i think the teacher wants us to sketch this function.
Graph it point-wise or by inspection? Also, hint: what would happen if x = 4?
i don't know, that's why i am posting this question.
\[f(x)=\frac{1}{|x-4|}=\frac{1}{|(4)-4|}=\frac{1}{0}?\]
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Can you divide by zero?
no
There's your asymptote.
i think its a sketch , it would be like this..|dw:1317739465332:dw|
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