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Determine whether the angles are complementary, supplementary,or neither

To determine whether the given angles are complementary, supplementary, or neither, let's evaluate their properties:

- **Complementary angles** are two angles whose sum is \(90^\circ\).
- **Supplementary angles** are two angles whose sum is \(180^\circ\).
- If the sum is neither \(90^\circ\) nor \(180^\circ\), the angles are neither complementary nor supplementary.

In the image, the angles provided are:
- \(148^\circ\)
- \(32^\circ\)

Now, let's calculate their sum:
\[
148^\circ + 32^\circ = 180^\circ
\]

Since the sum is exactly \(180^\circ\), these two angles are **supplementary**.

Would you like more details or have any questions? Here are five related questions to expand on this:

1. What are some examples of complementary angles in real life?
2. Can two obtuse angles be supplementary?
3. What is the difference between adjacent and non-adjacent supplementary angles?
4. How can we identify angles formed by intersecting lines?
5. Can angles be supplementary if they are not adjacent?

**Tip:** Remember, supplementary angles can be adjacent or non-adjacent; their sum is what matters!

Determine whether the angles are complementary, supplementary, or neither.

Learn how to determine if angles measuring 148° and 32° are complementary or supplementary. This problem explores fundamental geometric concepts and explains how the sum of angles can determine their relationship. Suitable for students in Grades 6-8.

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