ANSWER : \( 040° + 180° = 220° \).
EXPLANATION:
Sure, to find the bearing of point P from point Q when the bearing of Q from P is 040°, we can use the concept that the bearing from one point to another is the angle measured clockwise from the north direction.
Let's represent the situation with a diagram:
```
N
↑
|
|
Q
\ 040°
\
\
P
```
In this diagram:
- \( N \) represents the north direction.
- \( Q \) is the point from which the bearing is measured.
- \( P \) is the point to which the bearing is measured.
- The bearing of \( Q \) from \( P \) is given as 040°.
To find the bearing of \( P \) from \( Q \), we need to measure the angle clockwise from the north direction from \( Q \) to \( P \). Since the bearing from \( Q \) to \( P \) is 040°, the bearing from \( P \) to \( Q \) will be the opposite direction, which is 040° + 180°.
So, the bearing of \( P \) from \( Q \) is \( 040° + 180° = 220° \).
Thus, the bearing of \( P \) from \( Q \) is 220°.
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