The problem requires determining the intersection points of the line with the x-axis and y-axis.

Let's solve it step-by-step:

1. Intersection with the x-axis:

   • At the x-axis, $y = 0$.
   • We observe from the graph that the line crosses the x-axis at approximately $x = 5$.
   • Thus, the point of intersection with the x-axis is $(5, 0)$.

2. Intersection with the y-axis:

   • At the y-axis, $x = 0$.
   • From the graph, the line crosses the y-axis at approximately $y = -7$.
   • Therefore, the point of intersection with the y-axis is $(0, -7)$.

Final answers:

• Intersection with the x-axis: $(5, 0)$.
• Intersection with the y-axis: $(0, -7)$.

Do you have any questions or would you like more details on how these points were determined?

Here are five related questions you could explore:

1. What is the equation of the line in slope-intercept form?
2. How do you determine the slope of the line from the graph?
3. Can you find the midpoint between the intersection points on the x-axis and y-axis?
4. What happens to the intersection points if the slope of the line changes?
5. How would the intersection points change if the line had a negative slope?

Tip: To find the slope of a line, use the formula $m = \frac{\Delta y}{\Delta x}$ where $\Delta y$ and $\Delta x$ are the changes in the y and x values between two points on the line.