Students often find it very challenging to solve the math problems aimed at finding a limit. They require time and a lot of efforts. Using a limit calculator can be a simple and fast way to overcome these difficulties. To get the correct answer, you first need to enter the variable and the point at which you take the limit. By entering a valid expression and clicking the corresponding button, you are seconds away from the right solution. You can check whether the answer you get is correct and use other options this calculator has to cope with more math assignments.

**Example 1**. To calculate the limit of

When direct substitution of x = 1 shows that the numerator and denominator functions

becomes zero, that is, have the uncertainty of 0/0.

To disclose uncertainty to multiply the expression containing the root of the conjugated to it and apply the difference of squares. For the given example the conversion will be as follows

Next, decompose the numerator of the rule of difference of squares

**Example 2.** To determine the limit of a function

See that have an uncertainty of 0/0.

Racionalnosti rid of the denominator

The limit of the function is 8.

**Example 3.** To calculate the limit of

Many of You don't know how to find the limit of the function. Below is disclosed the method of calculation.

There is a limit of type infinity minus infinity. Multiply and divide by conjugate multiplier and use the rule of difference of squares

Boundaries functions equal to -2.5.

The calculation of such limits is actually limited to the disclosure of irrationality , and then the variable substitution

Help solve the limit of 2x-7 (dash) 3x² + 4x + 5. X tends to infinity.

To learn how to calculate redistribution, you need to know and understand the basic elementary functions. Below is a table in which there are redistributions of these functions with explanations and a detailed solution.

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In addition to “mathematics for dummies,” more difficult topics and examples are also dealt with, moreover, in any case, the author tries to explain practical tasks in as much detail as possible.

According to our rule, we will try to substitute infinity into the function. What do we get at the top? Infinity. And what happens below? Also infinity. So

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I wish you successful study of the course, successful passing of tests, tests and exams!

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