https://file.aiquickdraw.com/mathbot/file/1726533289127m2n4jby5.jpg

The image you uploaded appears to be a math worksheet focusing on complementary and supplementary angles. I'll analyze the details I can gather:

### Questions visible:
1. **Question 1:**
   - **Problem**: "If the measure of angle FGD is 25° (here FGD = 25°), then what is the m∠HEG? What is the m∠HEG?"
   - **Work shown**: There are some calculations next to it (e.g., 180 - 25 = 155).
   
2. **Question 2:**
   - **Problem**: It asks for the measure of angle ∠FEH.
   - **Solution**: The worksheet says "m∠FEH = 90°".
   
3. **Question 3:**
   - **Problem**: "Find the measure of the 2 angles (2x - 3)° and (x - 6)°".
   - **Work shown**: Solution appears to be -1.5 degrees for (2x - 3)° and 6 degrees for (x - 6)°.

Would you like me to walk through the process of solving any of these problems in detail? Let me know if you'd like explanations for specific sections.

### Related Questions:
1. How do you calculate supplementary angles?
2. What are complementary angles, and how do they relate to right angles?
3. Can angles be negative? If so, what does a negative angle represent?
4. How can you solve for unknown variables in angle equations like (2x - 3)° and (x - 6)°?
5. What is the significance of angles in geometric figures like triangles and quadrilaterals?

### Tip:
When working with angles, always remember that the sum of complementary angles is 90°, while the sum of supplementary angles is 180°.

If the measure of angle FGD is 25° (here FGD = 25°), what is the m∠HEG? What is the m∠FEH?

Learn how to find unknown angles using complementary and supplementary angle relationships. Solve problems involving angles FGD, HEG, and FEH with step-by-step explanations. Suitable for students in Grades 6-8.

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