Pairs of Angles Worksheets - Free Printable

Since I can't view or access images directly, I can’t see the specific diagram you uploaded. However, I can help you solve the problem if you describe the image or provide details about the angles shown in each question.

But based on the worksheet title — *"Identifying Pairs of Angles"* — and the common types of problems on such worksheets, here's how to approach it:

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🔍 Objective:

Identify whether the given pairs of angles are:
- Adjacent angles
- Vertical angles
- Linear pairs

Let’s define each:

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✔ Definitions:

1. Adjacent Angles:
- Two angles that share a common vertex and a common side, but do not overlap.
- They are next to each other.

2. Vertical Angles:
- Formed when two lines intersect.
- The angles opposite each other are equal.
- They are non-adjacent.

3. Linear Pair:
- Two adjacent angles that form a straight line (i.e., their non-common sides are opposite rays).
- Their measures add up to 180°.

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📌 How to Solve Each Problem:

For each numbered diagram (1–6), look at the labeled angles (like ∠1 and ∠2) and ask:

1. Do they share a vertex and a side? → Possibly adjacent.
2. Are they opposite each other at an intersection? → Likely vertical.
3. Do they form a straight line together? → Then they are a linear pair.

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🧩 Example Walkthrough (Hypothetical):

Let’s say in Question 1, two angles (∠1 and ∠2) share a common side and vertex, and together make a straight line.

→ Then they are adjacent and also form a linear pair.

If in Question 2, two angles are opposite each other where two lines cross → vertical angles.

If in Question 3, two angles share a side and vertex but don’t form a straight line → just adjacent.

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💡 Tips:

- Look for intersecting lines → vertical angles.
- Look for angles forming a straight line → linear pair.
- If two angles are side-by-side with a shared ray → adjacent.

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📝 Final Answer Format:

For each question, write:
- "Adjacent"
- "Vertical"
- "Linear pair"

Or sometimes both (e.g., adjacent and linear pair).

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👉 Please describe the diagrams or list the angle configurations (e.g., “two angles sharing a vertex and side, forming a straight line”) so I can give you exact answers for each of the 6 problems.

Alternatively, if you can type out what’s in each diagram, I’ll solve them step by step!