The expression $x = 3 - 2i$ represents a complex number in the form $a + bi$, where $a = 3$ is the real part and $b = -2$ is the imaginary part.

Would you like to explore any specific properties of this complex number? Here are a few things we can discuss:

1. Modulus (Magnitude) of $x$
2. Argument (Angle) of $x$
3. Converting $x$ to polar form
4. Complex conjugate of $x$
5. Operations involving complex numbers, such as addition, multiplication, or division.

Do you want more details on any of these or have any questions?

Related questions:

1. What is the modulus of the complex number $3 - 2i$?
2. How do you find the argument of a complex number?
3. What is the complex conjugate of $3 - 2i$?
4. How do you convert a complex number to polar form?
5. What is the result of adding two complex numbers like $3 - 2i$ and $4 + 5i$?

Tip:

When dealing with complex numbers, always remember that the modulus represents the distance from the origin in the complex plane.