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To solve this problem, let's break it down and create the required mathematical model. Here's the important information:

- The farmer has **10,000 m²** of land available.
- For **chili (cabai)**:
  - Requires **2 kg/m²** of fertilizer A.
  - Requires **1 kg/m²** of fertilizer B.
- For **tomato (tomat)**:
  - Requires **1

A farmer wants to plant chili and tomato on a 10,000 m² land, using limited supplies of two types of fertilizers. The goal is to determine the maximum area that can be planted with each crop while utilizing all available fertilizer resources.

Learn how to optimize the planting of chili and tomato under fertilizer constraints. Suitable for high school students studying linear programming and optimization.

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