https://file.aiquickdraw.com/mathbot/file/1724338907674e21dh851.jpg

Here is the graph of the two equations:

- **\( y = 3800 - 7x \)** (orange line)
- **\( y = \frac{1750 - 3x}{5} \)** (blue line)

### Key Points:
- The red dots indicate the intercepts for the first equation: \( (0, 3800) \) and \( (542.86, 0) \).
- The blue dots indicate the intercepts for the second equation: \( (0, 350) \) and \( (583.33, 0) \).

This graph visually represents where each equation intersects with the x and y axes, and how the two lines interact.

Would you like more details or have any questions?

### Further Questions:
1. How do you calculate the slope of a line from its equation?
2. What does the intersection point of these two lines represent?
3. How would the graph change if the coefficients in the equations were altered?
4. Can you explain how to determine if two lines are parallel using their equations?
5. How do you interpret the meaning of the x-intercept in real-world scenarios?

### Tip:
To quickly identify the slope and y-intercept from an equation, remember that the equation in the form \( y = mx + c \) gives you the slope \( m \) and y-intercept \( c \) directly.

Explore the graph of two linear equations: y = 3800 - 7x and y = (1750 - 3x) / 5. This detailed graph shows intercepts and visualizes how the lines interact. Learn about intercept calculations and slope interpretation. Suitable for Grades 9-12.

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