https://file.aiquickdraw.com/mathbot/file/1732202893932m4l4rpwn.jpg

The triangle depicted in the image is classified based on its sides and angles. Here's the analysis:

1. **By Sides:** The triangle has three congruent sides (as indicated by the markings), making it an **equilateral triangle**.
   
2. **By Angles:** All angles in an equilateral triangle are equal and measure \(60^\circ\), which makes it also an **acute triangle** (all angles are less than \(90^\circ\)).

Thus, the triangle is **equilateral, acute**.

Would you like further explanation or any additional details?  

Here are some related questions to explore:  
1. What are the properties of equilateral triangles?  
2. How does an equilateral triangle differ from an isosceles triangle?  
3. Can an equilateral triangle ever have a right or obtuse angle?  
4. How do you calculate the area of an equilateral triangle given its side length?  
5. What are the real-life applications of equilateral triangles?  

**Tip:** Remember, in equilateral triangles, all three angles are always \(60^\circ\), making them a subset of acute triangles!

Classify the triangle by its sides and angles.

Understand how to classify an equilateral triangle based on its sides and angles. Learn about the properties of equilateral triangles, including their acute angles and congruent sides. Perfect for middle school students in Grades 6-8.

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