https://r2.erweima.ai/mathbot/image/1726288091182bai14vjs.jpg

From the image, I can see two equations:

1. \( x + y = 1,000,000 \)
2. \( \frac{x}{1.13} \times 0.13 + \frac{y}{1.03} \times 0.03 = 64,220.18 \)

This appears to be a system of equations with two unknowns: \(x\) and \(y\). I will solve this system step by step to find the values of \(x\) and \(y\).

Let's proceed with solving it.The solution to the system of equations is:

- \( x = 408,458.68 \)
- \( y = 591,541.32 \)

These values satisfy both equations. Let me know if you'd like further details or clarifications.

Here are 5 related questions that might help expand your understanding:

1. What happens if the total sum of \(x + y\) changes?
2. How would the result change if the coefficients in the second equation were different?
3. Can this system be solved graphically? How would the graphs of these equations look?
4. What does the second equation represent in a real-world context?
5. What methods can be used to solve non-linear systems of equations?

**Tip:** When solving systems of equations, it's helpful to reduce the number of variables early by substitution or elimination techniques.

Solve the system of equations: x + y = 1,000,000 and (x / 1.13) * 0.13 + (y / 1.03) * 0.03 = 64,220.18.

This problem involves solving a system of linear equations where x + y = 1,000,000 and (x / 1.13) * 0.13 + (y / 1.03) * 0.03 = 64,220.18. Learn how to solve this algebraic problem step-by-step using substitution and linear combination techniques.

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