# The information that you need on dividing imaginary numbers

**Dividing imaginary numbers **is not as hard as it might seem at first. Operations are basically carried out upon them in the form of complex numbers. For this purpose, you would initially need to **simplify imaginary numbers** and write them in the form of a fraction. For example:

Now, attain the conjugate of the number and multiply the denominator by it. For instance:

Perform all of the computations so that it is simplified to the point that a single number is acquired. Now, you would also have to multiply the numerator with the denominator’s conjugate forming:

When you simplify this, you are going to get the answer to your problem! Easy, right?

## How to go about multiplying imaginary numbers

Multiplying imaginary numbers is done in such a manner that the imaginary parts are considered as being just another term. For example, if the problem is 3i X 4i then the solution is *12i*^{2. }Now, when we replace i^{2} with its original value -1, the answer would be -12.

## What you need to know about graphing imaginary numbers

Graphing imaginary numbers can be done rather easily. Basically you need to graph the real number over the x-axis, whereas the imaginary numbers are graphed over the y-axis. For example:## How to simplify imaginary numbers

In order to **simplify imaginary numbers**, you basically need to calculate their remainders first, then rewrite them using the remainder, after which you would get the answer by their simplification.

## What are imaginary numbers i?

**are basically numbers that upon being squared result in negative. For example, the standard form of an imaginary number is:**

Imaginary numbers i

Imaginary numbers i

**Information on the ****absolute value of imaginary numbers
**Consider the graph of an imaginary number. Its real part is going to be denoted on the x-axis, whereas the y-axis would represent its imaginary part. So, if you are forming a graph for 3+4i, the points would be (3,4). Now, the distance in between the point and the origin is what the

**absolute value of imaginary numbers**is going to be.

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