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It looks like you've uploaded an image containing questions about angles and their properties. I'll help break down some of the questions and concepts shown.

Here are the answers for a few questions in the image:

1. **If the sum of measures of two angles is 90°, then the angles are**: Complementary
2. **If the sum of measures of two angles is 180°, then they are**: Supplementary
3. **A transversal intersects two or more than two lines at**: Distinct points
4. **Sum of interior angles on the same side of a transversal is**: Supplementary
5. **Alternate interior angles have one common**: Vertex
6. **Corresponding angles are on the**: Same side of the transversal
7. **Alternate interior angles are on the**: Opposite side of the transversal

There are many more interesting questions related to complementary and supplementary angles, linear pairs, and other angle relationships. Would you like detailed solutions for a specific question from the list?

Here are some possible follow-up questions:
1. What is the difference between complementary and supplementary angles?
2. How do alternate interior and corresponding angles differ?
3. What are vertically opposite angles, and when do they occur?
4. Can a pair of supplementary angles both be acute? Why or why not?
5. How do linear pairs relate to supplementary angles?

**Tip**: For angles on a straight line, their sum always equals 180°. This can help when dealing with adjacent and linear pairs of angles.

The user uploaded an image containing a list of questions about angles and their properties.

This webpage explains the key concepts of complementary, supplementary, and interior angles, along with their relationships, such as linear pairs and transversals. It covers formulas and theorems including the sum of complementary and supplementary angles, the alternate interior angle theorem, and corresponding angles postulate. Ideal for students in Grades 7-9.

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