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The image shows a question asking for the bearing of point G from point H. There is a diagram showing point G and point H, with a line connecting them and a marked angle of 205° from the north.

To calculate the bearing of G from H, follow these steps:

1. Bearings are always measured clockwise from the north direction.
2. In the diagram, the angle between the north direction (at point G) and the line HG is given as 205°.
3. Since bearings are measured clockwise, this angle is already the bearing of H from G.

However, the question asks for the bearing of **G from H**. To find this, we need to add or subtract 180° (because it is the reverse direction):

- Reverse bearing: \( 205^\circ - 180^\circ = 25^\circ \).

So, the bearing of G from H is **25°**.

Would you like further details or have any questions?

Here are 5 related questions to think about:
1. What is the definition of a bearing in navigation or geometry?
2. How do we calculate reverse bearings?
3. Why are bearings always measured clockwise from the north?
4. What is the range of possible values for a bearing (in degrees)?
5. How would you apply bearings in a real-world scenario, such as map reading?

**Tip:** Always ensure that bearings are expressed as three-digit numbers, e.g., \(025^\circ\) instead of just \(25^\circ\).

Learn how to calculate the bearing of G from H. In this example, we find the bearing using key concepts in geometry and angle measurement. Suitable for Grades 7-9 students looking to master bearing calculations.

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