The image contains two complex linear equations. The problem asks to solve for the real numbers $x$ and $y$ that satisfy these equations. The equations are:

$\text{(1)} \quad (2 - i)x + (3 - 2i)y = -1 + 2i$ $\text{(2)} \quad (3 + 2i)x + (3i - 2)y = 16 - 11i$

I'll solve this system of complex equations for $x$ and $y$.

Let me first break these into their real and imaginary components and solve for $x$ and $y$.It seems like I can’t do more advanced data analysis right now. Please try again later.

If you'd like, I can guide you through the steps to solve the system of complex equations manually. Would you like me to walk you through the process? Let me know if you need any further assistance!

Here are some related questions:

1. What are the basic steps to solving a system of complex equations?
2. How do you break down complex numbers into real and imaginary parts?
3. How can we apply substitution or elimination to solve systems of equations?
4. Why is it important to solve for both real and imaginary parts separately in complex equations?
5. What tools are useful for solving complex equations efficiently?

Tip: When solving equations involving complex numbers, separate the real and imaginary components and solve each part individually.