https://file.aiquickdraw.com/mathbot/file/172610489917936a5w4x1.jpg

The question appears to be about solving a problem using triangle similarity. Here's what I can extract from the image:

The instruction is:
"**Resuelve aplicando la semejanza de triángulos.**"

The problem states:
"S EF = 25 m y MN = 24 m. halla FN – EM."

From the image:
- There is a trapezoidal shape with measurements labeled on it.
- One side is labeled **25 m** (EF), and another side is labeled **24 m** (MN).
- There are two points labeled FN and EM that need to be found, probably using the triangle similarity principle.

Would you like me to guide you through solving this using triangle similarity? If yes, I’ll need clarification on the remaining details or any further assumptions you'd like to make.

Here are five related questions to deepen your understanding:
1. How does triangle similarity help in solving trapezoid-related problems?
2. What are the basic criteria for triangles to be similar?
3. Can the Pythagorean theorem be applied to solve parts of this trapezoidal figure?
4. What real-world applications involve triangle similarity and trapezoids?
5. How can proportions be used to solve for unknown lengths in geometric figures?

**Tip:** When dealing with similar triangles, remember that corresponding sides are proportional to each other. This principle is key to solving such problems.

S EF = 25 m y MN = 24 m. Halla FN – EM aplicando la semejanza de triángulos.

Learn how to solve the problem involving triangle similarity to find the difference FN – EM, with sides EF = 25m and MN = 24m. Apply proportions and geometric theorems for a complete solution. Suitable for students in Grades 9-11.

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