How to Use Excel Functions IM.DIV and IM.EXP – Step by Step

The ease with which you can do calculations and organize information in Excel makes it an essential tool. You can never miss access to Excel in any type of work, thanks to the contributions it offers.

Among them we can highlight the use of formulas and functions to make mathematical, statistical and trigonometric calculations in a simple way. For this occasion, we will refer to the functions of IM.DIV and IM.EXP , which are important for engineering jobs.

In See how it is done we talk to you we bring you the explanation of the functions of IM.DIV and IM.EXP in Excel.

Use and explanation of the IM.DIV function in Excel

The purpose of IM.DIV is to calculate the quotient of a complex number, fulfilling a series of essential aspects. Its most relevant feature is that it works with the text format of x + yi or x + yj.

This function works with two mandatory arguments that are essential for its development and calculation in the Excel program. The first is the argument of Number1 , which is the complex value considered as the dividend of the corresponding function.

The second argument is the Number2 , which fulfills the role of divisor of the operation that the function performs. They are two mandatory values ​​that must be represented in the calculation for the final value to be correct and totally successful.

It is important to take into account that it is possible to transform values ​​that are real or imaginary into complex ones. For this it is necessary to use the term COMPLEX , to carry out this process of conversion of values.

It is also essential to remember that this function is a strategy to streamline processes for calculating divisors for complex numbers. Finally, to use this function you have to place = IM.DIV , followed by the mandatory arguments placed between parentheses.

Excel offers many other tools within the list of functions, in which the DELTA function also stands out . It is very useful to filter a set of values , comparing numbers and returning corresponding values.

Another feature of this program that is not related to functions is to hide interface elements . This helps to have a better experience in the tool, especially related to the visual comfort that the user needs.

Now you can use the IM.DIV function to return the quotients of complex numbers in your related tasks.

Use and explanation of the IM.EXP function in Excel

For the IM.EXP function , the usage is determined to calculate or return the exponential values ​​of the complex numbers. It also works with the x + yi or x + yj text format, because it is function and engineering.

Unlike the previous function, IM.EXP works with a single mandatory argument for its calculation and completely correct operation. It is Inumber, which is determined by the element that will obtain the exponential value that will be calculated or developed.

In case the complex number is not possessed, the figures that are imaginary or real can be transformed. To do this, the term COMPLEX is used , and thus the complex number needed for the function is obtained.

As we mentioned earlier, Excel functions and formulas serve to simplify the mathematical calculations that are commonly known. The actual formula that is compared to this function is longer and more specific, with a number of specific operations.

The expression to use for this function in the Excel formula bar is = IM.EXP . It must be followed by the mandatory argument, placed between parentheses and quotation marks for easy interpretation in the corresponding calculation.

Excel also offers the possibility of using the DEVIA2 and DEVPROM functions for operations that are statistical in nature. They are essential tools for working with deviations, averages and samples, trying to analyze data and verify facts from reality.

You can keep looking at See how it’s done about other fundamental elements of Excel and how to use them with great ease. We have a wide variety of articles that may be of interest to you and that are available for you to consult.

 

by Abdullah Sam
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