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To fill out solved use lhspitals rule, you need to follow these steps:
02
Identify the indeterminate form of the expression that you want to solve using L'Hopital's rule. The indeterminate forms include 0/0 and ∞/∞.
03
Differentiate the numerator and denominator of the expression separately.
04
Simplify or evaluate the derivatives obtained in step 2.
05
Take the limit of the obtained derivatives as the variable approaches the desired value.
06
If the limit still results in an indeterminate form, repeat steps 2-4 until the limit can be determined.
07
The final limit obtained using L'Hopital's rule gives the solution to the original expression.

Who needs solved use lhspitals rule?

01
L'Hopital's rule is useful for evaluating limits of functions that result in an indeterminate form (such as 0/0 or ∞/∞). This rule is commonly used in calculus and analysis to solve complex limit problems. Students and researchers in mathematics, physics, and engineering often encounter situations where L'Hopital's rule is required to find the limit of a function accurately.
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Solved use l'Hôpital's rule when you have a limit that results in an indeterminate form such as 0/0 or infinity/infinity.
Anyone studying calculus or dealing with limits in mathematics may need to use l'Hôpital's rule.
To use l'Hôpital's rule, you need to differentiate the numerator and denominator of a fraction separately, and then compute the limit again.
The purpose of l'Hôpital's rule is to simplify the evaluation of limits that would otherwise be difficult to compute directly.
When using l'Hôpital's rule, you need to report the original function, the derivatives used, and the final simplified form of the limit.
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