L'Hôpital's rule — Guillaume de l Hôpital, after whom this rule is named. In calculus, l Hôpital s rule pronounced: [lopiˈtal] (also called Bernoulli s rule) uses derivatives to help evaluate limits involving indeterminate forms. Application … Wikipedia
L'Hopital's rule — or L Hospital s rule noun Etymology: Guillaume de l Hôpital died 1704 French mathematician Date: 1944 a theorem in calculus: if at a given point two functions have an infinite limit or zero as a limit and are both differentiable in a neighborhood … New Collegiate Dictionary
rule — /roohl/, n., v., ruled, ruling. n. 1. a principle or regulation governing conduct, action, procedure, arrangement, etc.: the rules of chess. 2. the code of regulations observed by a religious order or congregation: the Franciscan rule. 3. the… … Universalium
Guillaume de l'Hôpital — Guillaume François Antoine, Marquis de l Hôpital (1661 ndash; February 2, 1704) was a French mathematician. He is perhaps best known for the rule which bears his name for calculating the limiting value of a fraction whose numerator and… … Wikipedia
L'Hôpital , Marquis Guillaume François Antoine de — (1661–1704) French mathematician L Hôpital, a Parisian by birth, began his career as a cavalry officer. However, he was forced to resign because of his short sightedness and devoted the rest of his life to mathematical study and research. To this … Scientists
L'Hospital's rule — noun see L Hopital s rule … New Collegiate Dictionary
Chain rule — For other uses, see Chain rule (disambiguation). Topics in Calculus Fundamental theorem Limits of functions Continuity Mean value theorem Differential calculus Derivative Change of variables Implicit differentiation … Wikipedia
Guillaume-Francois-Antoine de l'Hopital — Guillaume François Antoine de L Hôpital † Catholic Encyclopedia ► Guillaume François Antoine de L Hôpital Marquis de Sainte Mesme and Comte d Entremont, French mathematician; b. at Paris, 1661; d. at Paris, 2 February, 1704. Being the … Catholic encyclopedia
Limit of a function — x 1 0.841471 0.1 0.998334 0.01 0.999983 Although the function (sin x)/x is not defined at zero, as x becomes closer and closer to zero, (sin x)/x becomes arbitrarily close to 1. It is said that the limit of (sin x)/x as x approache … Wikipedia
Indeterminate form — In calculus and other branches of mathematical analysis, an indeterminate form is an algebraic expression obtained in the context of limits. Limits involving algebraic operations are often performed by replacing subexpressions by their limits; if … Wikipedia
