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SEAMIC_Functions: Indeterminations II

In this video determinations of limits are explored using logical rules, specifically L'Hopital's rule, which involves calculating derivatives to solve indeterminate forms such as 0/0 and ¿/¿. The video explains the concept of indeterminations and how to apply L'Hopital's rule to resolve them, with examples demonstrating its application. The video starts by recalling what an indetermination is and explaining that it can take different forms, such as 0/0, ¿/¿, or 0 × ¿. It then introduces L'Hopital's rule, which requires the calculation of derivatives to solve these indeterminate forms. The rule is applied to several examples, including limits approaching zero and infinity. Overall, the video provides a clear explanation of determinations and how to apply L'Hopital's rule to resolve them, with practical examples illustrating its application.


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