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To determine the compass bearing of point B from point A, we need to convert the given angle (210°) into a bearing format.

### Step-by-step Explanation:
- Bearings are typically measured clockwise from the north direction (0° or 360°).
- In the diagram, the angle between north and the direction of B is 210°. This means that point B is located 210° clockwise from north.

Now, we break down the bearing into a standard format (direction, angle, direction):
- From north, if we go 210°, that means we pass 180° (directly south) and then an additional 30° beyond south. Therefore, the direction is 30° west of south.

So, the compass bearing of B from A is **S30°W**.

### Correct Answer:
- **S30°W**

Would you like further clarification or additional details on this?

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Here are 5 related questions to consider:
1. How do you convert an angle to a compass bearing in general?
2. What is the difference between true bearings and compass bearings?
3. How do you interpret bearings in the format N°E or S°W?
4. What are the advantages of using bearings for navigation?
5. Can a bearing be greater than 360°, and how would you interpret such bearings?

**Tip:** Bearings are always measured clockwise from north, and it's crucial to understand the quadrant system (NE, SE, SW, NW) for accurate interpretation.

Learn how to find the compass bearing of point B from point A when given a 210° angle from the north. Understand the breakdown of the angle into a standard compass format using bearings, and find the correct answer as S30°W. Suitable for students in Grades 8-10.

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