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I delete the paragraph which is false. For example, 1/x diverges as x -> 0, and is of the indeterminate form 1/0, but neither diverges to infinity nor negative infinity. In such situations, extra information such at 1/0^+ = \infty are required. |
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{{block indent|<math> \lim_{x \to c} \frac{f(x)}{g(x)} .</math>}}
An expression that arises by ways other than applying the algebraic limit theorem may have the same form of an indeterminate form. However it is not appropriate to call an expression "indeterminate form" if the expression is made outside the context of determining limits.
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