The question in the image appears to be written in Afrikaans, and it translates to:

"The sum of two numbers is 6250. Their difference is twice their square. What are the two numbers?"

This problem involves setting up a system of equations to solve for the two unknown numbers. Let's break it down:

1. Sum equation: $x + y = 6250$ where $x$ and $y$ are the two numbers.

2. Difference equation: $x - y = 2(x^2 + y^2)$

Now, we can solve these equations step by step.

Would you like me to continue solving this or explain any specific steps in more detail? Let me know!

Related Questions:

1. How can I substitute one equation into another to simplify solving the system?
2. What methods are best for solving quadratic systems of equations?
3. How do you handle equations involving both linear and quadratic terms?
4. How do I check my solution once I've solved these equations?
5. What other types of word problems use similar systems of equations?

Tip:

When solving systems of equations involving both linear and quadratic terms, it's often helpful to isolate one variable first and then substitute it into the other equation for simplification.