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L'Hôpital's rule provides us with an easy, almost magical way of finding indeterminate limits of quotients of functions using the functions' derivatives. In short, the rule says that if the limits of functions f and g at x=a are 0 (or ထ) and the limit of f'(x)/g'(x) at x=a is equal to L, then the limit of f(x)/g(x) at x=a is also equal to L.

5667_L_H_pital_s_rule_bringing_to_0_0_form.html

5669_L_H_pital_s_rule_solve_for_a_variable.html

5666_L_H_pital_s_rule_limit_at_0_example.html

5670_L_H_pital_s_rule_composite_exponential_functions_.html

5665_l_H_pital_s_rule_introduction.html

5671_Proof_of_special_case_of_l_H_pital_s_rule.html

5668_L_H_pital_s_rule_limit_at_infinity_example.html

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