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The image shows a page with math problems, focusing on trigonometry and wave functions. Let's address each question:

### Question 21:
The question is about how long it takes for a wave to move from one minimum height to the next.

### Solution:
To determine the time it takes, we observe the wave pattern and measure the time between two consecutive minimum points on the graph.

- From the graph, the wave reaches its minimum at approximately \( t = 1 \) seconds and again at \( t = 7 \) seconds.
- Therefore, the time difference between these two points is \( 7 - 1 = 6 \) seconds.

**Answer: B. 6 segundos**

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### Question 22:
This question asks when the wave reaches its maximum height.

### Solution:
We need to identify the time points at which the wave reaches its highest points.

- The maximum points on the graph occur at \( t = 1 \) and \( t = 7 \) seconds.

**Answer: A. 1 y 7**

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### Question 23:
This question seems to involve an analysis of the periodic behavior and the number of maximums per minute.

### Solution:
To solve this, you would analyze the frequency of peaks within a given period and project it over a minute. 

Would you like a detailed breakdown of the graph analysis or have any specific questions about these problems? Here are some related questions that might help:

1. How do you determine the period of a wave function?
2. What is the significance of the wave's maximum and minimum points?
3. How does the frequency of a wave affect the time between consecutive peaks?
4. How do you calculate the speed of a wave given its graph?
5. What are common applications of wave analysis in real-life scenarios?

**Tip:** When analyzing graphs, always note key points like maximums, minimums, and crossing points with the axes to better understand the behavior of the function.

¿Cuántos segundos transcurren para que la ola pase de una altura mínima a otra?

Learn how to determine the time between wave minimums and when the wave reaches its maximum height. This math problem focuses on trigonometry and wave functions, suitable for students in Grade 10.

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