Here is the plot of the complex numbers $2 + 2\sqrt{3}i$ (in blue) and $1 - i$ (in red) on the complex plane:

• The blue point represents $2 + 2\sqrt{3}i$, which lies at $(2, 2\sqrt{3})$ and makes an angle of $\frac{\pi}{3}$ with the positive real axis.
• The red point represents $1 - i$, which lies at $(1, -1)$ and makes an angle of $-\frac{\pi}{4}$ with the positive real axis.

Would you like further details or have any questions?

Related Questions:

1. How do you convert a complex number from exponential form to standard form?
2. What are the polar coordinates of the complex number $3 + 4i$?
3. How do you find the conjugate of a complex number in exponential form?
4. What is the geometric interpretation of multiplying two complex numbers?
5. How do you calculate powers of complex numbers using exponential form?

Tip:

When working with complex numbers in exponential form, the magnitude represents the distance from the origin, and the argument represents the angle from the positive real axis.