PG.2B, SEC 4, Bearings II Qudrnt 4 (40)
Quiz Summary
0 of 40 Questions completed
Questions:
Information
You have already completed the quiz before. Hence you can not start it again.
Quiz is loading…
You must sign in or sign up to start the quiz.
You must first complete the following:
Results
Results
0 of 40 Questions answered correctly
Your time:
Time has elapsed
You have reached 0 of 0 point(s), (0)
Earned Point(s): 0 of 0, (0)
0 Essay(s) Pending (Possible Point(s): 0)
Categories
- Not categorized 0%
- 1
- 2
- 3
- 4
- 5
- 6
- 7
- 8
- 9
- 10
- 11
- 12
- 13
- 14
- 15
- 16
- 17
- 18
- 19
- 20
- 21
- 22
- 23
- 24
- 25
- 26
- 27
- 28
- 29
- 30
- 31
- 32
- 33
- 34
- 35
- 36
- 37
- 38
- 39
- 40
- Current
- Review / Skip
- Answered
- Correct
- Incorrect
-
Question 1 of 40
1. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 294°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 2 of 40
2. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 310°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 3 of 40
3. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 326°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
🌟 WELL DONE! 🎉
Bearings always start from the north line at the point you measure from and go clockwise. 🧭
Small bearings need a leading zero, like 039°, to stay in proper three-figure format. 🔢
Use alternate, co-interior, and corresponding angles to transfer angles quickly in bearing questions. 📐🔁
For a quick refresh on these, type LG.1 in the search bar. ✨
-
-
Question 4 of 40
4. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 295°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 5 of 40
5. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 311°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 6 of 40
6. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 327°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 7 of 40
7. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 296°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 8 of 40
8. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 312°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 9 of 40
9. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 328°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 10 of 40
10. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 297°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 11 of 40
11. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 313°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 12 of 40
12. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 329°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 13 of 40
13. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 298°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 14 of 40
14. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 314°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 15 of 40
15. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 299°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 16 of 40
16. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 315°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 17 of 40
17. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 300°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 18 of 40
18. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 317°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 19 of 40
19. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 301°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 20 of 40
20. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 316°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 21 of 40
21. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 302°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 22 of 40
22. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 318°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 23 of 40
23. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 303°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 24 of 40
24. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 319°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 25 of 40
25. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 304°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 26 of 40
26. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 320°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 27 of 40
27. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 305°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 28 of 40
28. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 321°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 29 of 40
29. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 290°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 30 of 40
30. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 306°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 31 of 40
31. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 322°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 32 of 40
32. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 291°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 33 of 40
33. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 307°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 34 of 40
34. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 323°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 35 of 40
35. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 292°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 36 of 40
36. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 308°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 37 of 40
37. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 324°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 38 of 40
38. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 293°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 39 of 40
39. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 309°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-
-
Question 40 of 40
40. Question
Topic: Bearings From Points.
Please have pen and paper handy to show workings out. 📝
📐 In the diagram (not to scale), a north line is drawn at point B.
If, in the diagram, x = 325°, calculate the bearing asked for by doing 360 − x, then subtracting that from 90, and finally adding that result to 90.
Give your answer in the correct three-figure bearing format (e.g. 045°).
-
Bearing = °
⌨️ Enter your answer in the field provided.
CorrectIncorrectHint
💡 Bearings where the angle is given from the north line all the way around: first find the smaller angle by doing 360° − x.
The slanted line AB connects the two points, and the north lines at A and B are parallel, so angle facts can be transferred between them.
Diagrams like this are never to scale, so rely on the angle values instead of the visual layout.
Once you have the smaller angle (360° − x), use alternate angles or co-interior angles to place that same angle at point B between AB and a south, east or west line.
From there, use straight-line facts (180°) and the 90° quarter turns to shift that small angle so it lines up with the north line for the bearing.
This often becomes 90° − small angle, 90° + small angle, or 270° ± small angle depending on whether AB is closer to east or west.
bearing of A from B = clockwise angle from north at B (this means moving from B towards A)Finish by writing the answer as a three-figure bearing such as 112° or 284°.
-