Assertion: limit | /r/CapableOf | approach infinity
Facets:
value: of 1/ x - 2
type: OTHER
Source sentences:
text: The limit of 1 x as x approaches Infinity is 0
text: So in this case, the limit of f(x) as x approaches infinity is 2.
text: On the other hand, if X is the domain of a function f(x) and if the limit as n approaches infinity of f(x n ) is L for every arbitrary sequence of points {x n } in {X – {x 0 }} which converges to x 0 , then the limit of the function f(x) as x approaches x 0 is L. One such sequence would be {x 0 + 1/n}.
text: The limit, as x approaches infinity, of 1/ x - 2 is therefore equal to -2.
text: For f(x) a real function, the limit of f as x approaches infinity is L, denoted
text: On the other hand, if X is the domain of a function f(x) and if the limit as n approaches infinity of f(x n ) is L for every arbitrary sequence of points {x n } in {X – {x 0 }} which converges to x 0 , then the limit of the function f(x) as x approaches x 0 is L. One such sequence would be {x 0 + 1/n}.