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To work out the bearing of point **D** from point **A**, we follow these steps:

1. Bearings are measured clockwise from the north direction.
2. The diagram gives the angle between **N** and **B** as \(35^\circ\), and between **B** and **A** as \(144^\circ\). The angle between **A** and **D** is marked as \(115^\circ\).

To find the bearing of **D** from **A**, we measure the angle from the north line to **D**. This angle can be calculated as:

\[
\text{Bearing of D from A} = 360^\circ - 115^\circ = 245^\circ
\]

Therefore, the bearing of **D** from **A** is **245°**.

Would you like a more detailed breakdown of these steps, or have any other questions?

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Here are 5 questions to help expand understanding:

1. What is a bearing and why is it measured clockwise from the north?
2. How do you calculate bearings when multiple angles are involved?
3. Can you explain how complementary and supplementary angles are used in bearings?
4. How would you find the bearing of **A** from **D**?
5. What is the significance of knowing the bearing in navigation or geometry?

**Tip**: Always ensure bearings are expressed as a 3-digit number, so something like 45° would be written as 045°.

Learn how to calculate the bearing of D from A using angles and clockwise measurements. This step-by-step solution shows how to subtract the given angle from 360° to find the correct bearing. Suitable for Grades 8-10.

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