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L. Maritza A. Bailey February 14, 2012, AP Calculus AB Name: Lesson 91: Capitals Rule II Capitals Rule deals with limits that are indeterminate forms. 0 0 Example: LIM x CSC(x× x 0 1 1 × 0 sin(x×
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How to fill out lesson 91 l'Hôpital's Rule?

01
Understand the purpose of l'Hôpital's Rule: l'Hôpital's Rule is a mathematical technique used to evaluate limits of indeterminate forms, such as 0/0 or ∞/∞. It is particularly helpful when you encounter limits involving quotient functions where taking the limit directly does not yield a definitive result.
02
Identify the indeterminate form: Before applying l'Hôpital's Rule, you need to recognize if the limit you are evaluating is in an indeterminate form. Common indeterminate forms include 0/0, ∞/∞, 0*∞, ∞-∞, and 0^0.
03
Take the derivative of the numerator and denominator: Once you have identified the indeterminate form, differentiate both the numerator and denominator of the original function separately. If necessary, simplify the derivatives.
04
Evaluate the limit: After taking the derivatives, evaluate the new function by plugging in the same value that you were initially evaluating the limit at. If the indeterminate form still remains, repeat the process of differentiation until you can determine the limit definitively.
05
Understand the limitations: While l'Hôpital's Rule can be a powerful tool, it should not be used blindly for all limits. It is only applicable when the original function is differentiable on a deleted neighborhood of the value you are taking the limit at. Make sure to check for these conditions before applying the rule.

Who needs lesson 91 l'Hôpital's Rule?

01
Calculus students: L'Hôpital's Rule is primarily introduced and utilized in calculus courses. It is an essential concept for students studying limits, derivatives, and applications of calculus.
02
Engineers and scientists: L'Hôpital's Rule is frequently used in engineering and scientific fields where mathematical modeling and analysis are required. It can help solve complex problems involving rates of change and optimization.
03
Mathematics enthusiasts: People passionate about mathematics and interested in exploring its various branches often delve into topics like l'Hôpital's Rule to deepen their understanding of calculus and its applications.
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L'Hopital's rule is a mathematical technique used to evaluate limits of indeterminate forms.
Students studying calculus or advanced mathematics may be required to apply L'Hopital's rule in problem-solving.
To apply L'Hopital's rule, one must first identify an indeterminate form, then take the derivative of the numerator and the derivative of the denominator, and finally evaluate the limit.
The purpose of L'Hopital's rule is to simplify complex limits involving indeterminate forms and make them easier to evaluate.
The information required on an application of L'Hopital's rule includes the function, the indeterminate form, and the resulting simplified limit.
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