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L Hospital rule is a method that helps to evaluate indeterminate forms such as 0/0 or ∞/∞ In order to evaluate the limits of indeterminate forms for the derivatives in calculus we use L’Hospital’s This rule can be applied more than once as well Even if we apply this rule once it still holds an indefinite form every time after its applications.

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The hospital has remained a teaching hospital for the century and a half of the Faculty’s existence The Montreal General Hospital is dedicated to patient care through diagnosis treatment research and teaching Access by car Entrance.

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What Is L’Hospital’S Rule?L’Hospital’S Rule FormulaL’Hospital’S Rule ProofL’Hospital’S Rule UsesVideo LessonL’Hospital’s rule is a general method of evaluating indeterminate forms such as 0/0 or ∞/∞ To evaluate the limits of indeterminate forms for the derivatives in calculus L’Hospital’s rule is used L Hospital rule can be applied more than once You can apply this rule still it holds any indefinite form every time after its applications If the problem is out of the indeterminate forms you can’t.

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PDF fileL’Hospital’s Rule Theorem 1 (L’Hospital’s Rule) If lim x!a f(x)=0 = lim x!a g(x) or lim x!a f(x)= ¥= lim x!a g(x) where a =+¥ or a = ¥ is allowed then lim x!a f(x) g(x) = lim x!a f0(x) g0(x) if the latter limit exists or is ¥ [Implicitly we are assuming that near ‘a’ the expressions f(x)=g(x)and f0(x)=g0(x)are defined that is the derivatives exist and g and g0are nonzero.