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To find the bearing of point \( Y \) from point \( W \), we follow these steps:

1. Bearings are measured clockwise from the north direction.
2. From the diagram, the angle between the north direction and the direction towards \( Y \) is the sum of the two angles: \( 124^\circ \) and \( 32^\circ \).

So, the bearing of \( Y \) from \( W \) is:
\[
124^\circ + 32^\circ = 156^\circ
\]

Therefore, the bearing of \( Y \) from \( W \) is \( 156^\circ \).

Would you like further details on bearings or any clarifications?

Here are 5 related questions for practice:
1. What is the bearing of \( Z \) from \( W \)?
2. If the bearing of \( X \) from \( W \) is \( 90^\circ \), what is the bearing of \( W \) from \( X \)?
3. How would you calculate the bearing of \( W \) from \( Y \)?
4. What is the bearing of \( Z \) from \( Y \)?
5. How would bearings change if the angle between two directions is given as a reflex angle?

**Tip**: Always measure bearings clockwise from the north, and they should be expressed as three-digit angles (e.g., \( 056^\circ \) instead of \( 56^\circ \)).

Learn how to calculate the bearing of Y from W using the sum of angles from the north direction. This problem covers key geometric concepts and is suitable for students in Grades 7-9.

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