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Infinity is used in a variety of manners. Because it means going on forever, domains and ranges use infinity. For example, the domain and range of the equation y=x are both (-infinity,infinity).

In calculus, infinity is commonly used in limits. This is in one of two ways; either the limit can approach infinity, or the number the limit is of can approach infinity.

Normal models in statistics also use infinity.

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Q: How and where is infinity used?
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Can you use L'hopital's rule for functions?

Yes. The rule is used to find the limit of functions which are an indeterminate form; that is, the limit would involve either 0/0, infinity/infinity, 0 x infinity, 1 to the power of infinity, zero or infinity to the power of zero, or infinity minus infinity. So while it is not used on all functions, it is used for many.


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Infinity is not a real number, it is an expression used to determine a continuous cycle that goes on forever, so there cannot be a number before infinity.


Is there such thing as negative infinity?

Yes and no. Technically, infinity cannot be negative because it is an idea, not a number, but negative infinity is used in several mathematical equasions


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Gaussian integral method is used in Integration of y from 0 to infinity.


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'Infinity' is just a concept of something that is without limit. You find infinity used in math (numbers) and physics (distance or a measurement like time), a lot. Infinity is not a 'place', so cannot be dreadful.


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Calculus doesn't have buttons.


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The Webster's definition of infinity is an endless amount. The Webster's definition of uncountable is inconceivably numerous. However, infinity is the proper term to be used in mathematics.


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People say that infinity doesn't have a limit because that is the definition of the word infinity. This term is used in the fields of mathematics and of the sciences particularly physics.


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