Mark all the relative minimum points in the graph.

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To find the relative minimum points on a graph, you need to identify the points where the function changes from decreasing to increasing. These are local low points, or "valleys," on the graph.

However, to accurately mark the relative minimum points, I would need the actual graph you're referring to. If you have a graph available, you can upload it, and I will help you identify the relative minimum points directly.

Would you like to upload the graph so I can assist you further?

### Here are some questions to consider:
1. What are relative minimum points in a graph?
2. How can you visually identify relative minima in a graph?
3. What is the difference between a relative minimum and an absolute minimum?
4. How can calculus help in finding relative minimum points?
5. What are common mistakes when identifying minima in a graph?

**Tip:** When analyzing a graph, always look for points where the slope changes from negative to positive, indicating a potential minimum.

Mark all the relative minimum points in the graph.

Discover how to mark all the relative minimum points in a graph by analyzing where the function changes from decreasing to increasing. This concept is fundamental in calculus and graph analysis, and applies the first derivative test to determine local minima. Suitable for Grades 10-12.

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