https://file.aiquickdraw.com/mathbot/file/1727026121607kdykjy9q.png

Based on the screenshot, the question asks how many plants can be planted, considering the following conditions for planting:

1. The total number of cucumber and tomato plants should not exceed 300.
2. The number of tomato plants must be less than 100.

To find the minimum number of plants:

Let:
- \( C \) represent the number of cucumber plants.
- \( T \) represent the number of tomato plants.

From the conditions:
- \( C + T \leq 300 \)
- \( T < 100 \)

To minimize the number of plants, we want the fewest number of tomato plants, so let's take the smallest value \( T = 0 \). In this case, the number of cucumber plants is \( C = 0 \), so the minimum number of plants that can be planted is 0.

Let me know if you'd like further details or have questions! Here are some related questions:

1. What would be the maximum number of cucumber plants?
2. How does the number of tomato plants affect the number of cucumber plants?
3. What is the maximum number of tomato plants that can be planted?
4. If \( T = 50 \), how many cucumber plants can be planted?
5. How would the result change if the total limit was 400 instead of 300?

**Tip:** When solving optimization problems, carefully analyze the boundary conditions to find minimum and maximum values.

Berdasarkan syarat-syarat penanaman di bawah, berapakah bilangan minimum pokok yang boleh ditanam?

Find out how to calculate the minimum number of plants under specific planting conditions where the total number of cucumber and tomato plants must not exceed 300, and tomato plants must be less than 100. This example uses inequalities and boundary conditions to solve the problem. Suitable for Grades 6-8.

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