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# L'hopital's Rule Calculator

To evaluate the indeterminate limits of the form 0/0, input the function, select the variable, enter the side and limit in the input boxes using this L'hopital's rule calculator

## L'hopital's Rule Calculator

L’hopital’s rule calculator is used to find the limits of indeterminate functions. This L’hopital’s calculator provides the result of undefined functions in the form of **0/0** or **∞/∞** with steps.

## What is L’hopital’s rule?

L’hopital’s rule is a theorem of limit used to evaluate the limit of indeterminate forms. The indeterminate forms are expressions of the form of **0/0, 0 ^{0}, 0 x (±∞), ∞ - ∞, 1^{∞}, ∞^{0},** and

**∞/∞**after computing limits.

## Equation of L'hopital's rule

L’hopital’s rule states that if **f(x) & g(x)** are differentiable functions and **d/dx [g(x)] ≠ 0** on an open interval. If one of the following terms is true.

Then the L’hopital’s rule must be applied

How to evaluate limits using L’hopital’s rule?

Below is a solved example of L’hopital’s rule to evaluate limits.**Example **

**Solution ****Step 1: **Apply the **limit x→∞** to the above expression.

**Step 2: **Apply L’hopital’s rule as it gives an indeterminate form after applying the limit.