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• 22:53, 15 February 2022 Wikiadmin talk contribs created page Limits at infinity (Created page with "<math>\lim_{x \ \to \ \infty} x^2 = \infty</math> because the function can grow indefinitely. <math>\lim_{x \ \to \ \infty} \frac{1}{x} = 0</math> because we are dividing a number by something very large, or in infinitely many small parts. Is there a rigorous way to prove that our intuition is correct in both cases? Yes, there is. This idea is pretty abstract because the whole concept is ''"there is a number that is very large, then we can add one and make it even larger...")