https://file.aiquickdraw.com/mathbot/file/1727385724768i2oluhs6.jpg

Let's analyze the given triangle to determine its type.

### Information provided:
- **Sides:**  
  \( NO = 5.32 \),  
  \( OM = 4.4 \),  
  \( NM = 7.43 \)
- **Angles:**  
  \( \angle N = 36^\circ \),  
  \( \angle O = 99^\circ \),  
  \( \angle M = 45^\circ \)

### Steps:
1. **Check for right angles:** There is no \( 90^\circ \) angle, so it's not a **right triangle**.
2. **Check for side lengths:**  
   - The three sides are of different lengths (\( 5.32 \), \( 4.4 \), and \( 7.43 \)). This makes the triangle **scalene** (no two sides are equal).
3. **Check for the type of angles:**
   - One angle is obtuse (\( \angle O = 99^\circ \)), meaning the triangle has one angle greater than \( 90^\circ \), making it **obtuse**.

### Conclusion:
This triangle is **Scalene Obtuse**, as it has all sides of different lengths and one obtuse angle.

Would you like further details or have any questions?

Here are 5 related questions to expand your understanding:
1. What defines a scalene triangle?
2. How do you determine whether a triangle is obtuse or acute?
3. What are the properties of an isosceles triangle?
4. Can a triangle have more than one obtuse angle?
5. What role does the sum of angles play in classifying triangles?

**Tip:** Remember, the sum of all interior angles in a triangle always equals \( 180^\circ \).

Determine the type of triangle that is drawn below.

Learn how to classify a triangle with sides 5.32, 4.4, and 7.43 units, and angles 36°, 99°, and 45°. This problem helps you understand triangle types based on side lengths and angles, with a step-by-step explanation of why the triangle is scalene and obtuse. Suitable for Grades 7-9.

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