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The graph shows the relationship between the time spent planting grass (in hours) on the x-axis and the area of grass planted (in square meters, \( m^2 \)) on the y-axis. We are asked to find the area of grass that can be planted in 2 hours.

From the graph:
- At 1 hour, approximately 50 \( m^2 \) of grass is planted.
- At 2 hours, the area of grass planted is around 100 \( m^2 \).

Thus, the area of grass that can be planted in 2 hours is **100 \( m^2 \)**.

Would you like further details or have any questions?

Here are five related questions:
1. How do you calculate the rate of planting from the graph?
2. What is the slope of the graph, and how does it relate to the planting rate?
3. If 150 \( m^2 \) of grass were needed, how long would it take to plant that area?
4. How would the area planted change if the planting rate doubled?
5. How can you use proportions to solve similar graph problems?

**Tip:** Always check the axes and their units carefully when interpreting graphs!

According to this graph, what area of grass can be planted in 2 hours? Give your answer in m².

Learn how to determine the area of grass that can be planted in 2 hours based on a linear graph. This problem covers key concepts like graph interpretation, linear relationships, and calculating area based on the slope of a line. Ideal for students in Grades 6-8.

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