Scale Drawings
4.3 Scale Drawings – Cheat Sheet
1. Scale Drawings
- A scale drawing is an accurate diagram of an object, reduced or enlarged proportionally.
- Scale = ratio of drawing length to actual length.
Example: Scale 1 : 200
- 1 cm on drawing = 200 cm (2 m) in real life.
Steps to Draw:
- Decide scale based on object size and paper size.
- Convert actual lengths to drawing lengths using scale.
- Use ruler for straight edges, compass/protractor for angles.
Interpreting Scale Drawings:
- Convert measured length on drawing back to real length using scale.
2. Bearings
- Bearings = direction from one point to another, measured in 3-figure format (000° to 360°).
- Measured clockwise from North.
- Always write with three digits: 025°, 090°, 180°, 270°, etc.
3. Finding Bearings
Example 1: Bearing of A from B is 025°, find bearing of B from A
- Reverse direction → add/subtract 180°: 025° + 180° = 205° (if > 360°, subtract 360°).
Example 2: Point D is due east of C
- Due east = 090° bearing from C to D.
- Bearing from D to C = 270°.
4. Compass Directions and Bearings
| Direction | Bearing |
|---|---|
| North | 000° or 360° |
| East | 090° |
| South | 180° |
| West | 270° |
5. Quick Reference Table
| Drawing Scale | Real Length | Drawing Length |
|---|---|---|
| 1 : 50 | 10 m | 20 cm |
| 1 : 100 | 8 m | 8 cm |
| 1 : 200 | 15 m | 7.5 cm |
| From → To | Bearing |
|---|---|
| N to E | 090° |
| E to S | 180° |
| S to W | 270° |
| W to N | 000° |
