File:Generic Squeeze or Sandwich Theorem Representation.svg

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Generic_Squeeze_or_Sandwich_Theorem_Representation.svg‎ (SVG file, nominally 703 × 485 pixels, file size: 15 KB)

[edit] Summary

Description

A generic representation of the squeeze (or sandwich) theorem. If f(x) \leq g(x) \leq h(x) around a point a and \lim_{x \to a} f(x) = \lim_{x \to a} h(x) = L, then \lim_{x \to a} g(x) = L. See Squeeze Theorem.
Date

31 December 2007(2007-12-31)
Source

Personnal work
Author

Xavier Frenette
Permission
(Reusing this image)

See below.

[edit] Licensing

Public domain I, the copyright holder of this work, hereby release it into the public domain. This applies worldwide.

In case this is not legally possible:
I grant anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law.

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File history

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Date/TimeThumbnailDimensionsUserComment
current20:06, 31 December 2007Thumbnail for version as of 20:06, 31 December 2007703×485 (15 KB)Xavierfrenette (Talk | contribs) (== Description == {{Information |Description=A generic representation of the squeeze (or sandwich) theorem. If <math>f(x) \leq g(x) \leq h(x)</math> around a point <math>a</math> and <math>\lim_{x \to a} f(x) = \lim_{x \to a} h(x) = L</math>, then <math>\)
19:25, 31 December 2007Thumbnail for version as of 19:25, 31 December 2007800×546 (15 KB)Xavierfrenette (Talk | contribs) ({{Information |Description=The squeeze (or sandwich) theorem. If f(x) <= g(x) <= h(x) around a point a and lim(x->a) f(x) = lim(x->a) h(x) = L, then lim(x->a) g(x) = L. |Source=travail personnel |Date= |Author= Xavierfrenette |Perm)

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