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Is it possible that f(0)=0 and x=0 is the vertical asymptote of the function?
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f(0)=0 is a point of origin, basically at x= 0, y= 0 x=0 can be a vertical asymptote of a function
f(0) = 0 means that x = 0 is part of the domain but if you have x = 0 as the vertical asymptote, then x = 0 wouldn't be part of the domain. So you have a contradiction.
What about a piece-wise function? \[y= \frac{1}{x} ; (-\infty,0)\text{ and }(0,+\infty)\\y=x; \text{ for } x=0?\]
That's a good point, didn't think about that
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