That is where limit mathmatics takes over and can tell you what should be in an undefined spot. In the case of (x^4)/((x-1)^2) as x approaches 1, f(x) approaches oo.
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Yes, with the limit set at 1, as x approaches one, its values jump higher and higher. Yet, at 1 itself, it is undefined.[/quote]
isosceles, to have .33 repeating accurately represent 1/3, you would have to extend it into infinity.
Now, if you multiply .33 repeating by 10, you get 3.33 repeating, with a zero on the end.


