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Calculus Cheat Sheet - Lamar University

Calculus Cheat Sheet Visit for a complete set of Calculus notes. 2005 Paul Dawkins Limits Definitions Precise Definition : We say ()limxafxL = if for every 0e> there is a 0d>such that whenever 0xad<-< then ()fxLe-<. Working Definition : We say ()limxafxL = if we can make ()fx as close to L as we want by taking x sufficiently close to a (on either side of a) without letting xa=. Right hand limit : ()limxafxL+ =. This has the same definition as the limit except it requires xa>. Left hand limit : ()limxafxL- =. This has the same definition as the limit except it requires xa<. Limit at Infinity : We say()limxfxL = if we can make ()fx as close to L as we want by taking x large enough and positive.

After differentiating solve for y . 29 2 2 3 29 2 2 29 2 9 22 3 329 329 29 22 29 3 2 cos 11 11 2 3 29 3 2 cos 11 29 cos 29 cos 112 3 xy xy xy xy xy xy xy …

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