Indeed, now you found a relation between x and y, the real and imaginary part. You can even solve this for either x or y. So you're looking for all the complex numbers which satisfy this relation.meee said:
What happens in this step?meee said:
That one isn't necessary, I split the fraction (by doing the division or manipulating the fraction):meee said:
You're welcomemeee said:
A complex number is a number that is composed of both a real part and an imaginary part. It is typically written in the form a + bi, where a is the real part and bi is the imaginary part with i representing the imaginary unit.
To convert a complex number to cartesian form, you simply need to separate the real and imaginary parts and write them in standard cartesian form as (a, b). For example, the complex number 3 + 4i would be written as (3, 4).
Yes, you can convert a cartesian point to a complex number by simply taking the x-coordinate as the real part and the y-coordinate as the imaginary part. For example, the cartesian point (3, -2) would be equivalent to the complex number 3 - 2i.
Converting a complex number to cartesian form can be useful in visualizing and graphing complex numbers on the complex plane. It also allows for easier calculations and operations with complex numbers.
Yes, there are a few rules to keep in mind when converting complex numbers to cartesian form. The real part comes first, followed by the imaginary part. Also, be sure to use parentheses around the imaginary part to avoid confusion with multiplication.