The whole idea behind creating scale drawings is to allow the drafter to create a drawing which is proportionately the same as the artifact it represents

Text from: Drawing to Scale


With a scale of 1:1, the drawing is an exact replica of the object, so 10mm on the paper relates to 10mm in Real Life
Using a scale of 1:100, 10mm on the paper relates to 1m or 1,000mm in Real Life. Why?
For every 1mm on the drawing, you get 100mm in RL
10mm x 100 = 1,000mm or 1 metre
The Phase Test for the English Bond measures 2240mm in the workshop. Using a scale of 1:100, what would be its length on a drawing?
There are also some other scales, shown up-side in the picture. Commonly, such rulers are 300mm long, so what are these scales?
The first one ends in 60m or 60,000mm
300 = 3 = 1
60,000 600 200
So the scale is 1:200
What is the scale that ends in 6,000mm?
Image from: Google Search
Using a measuring device called a scale, we can create accurate drawings of both very large objects or very small objects and fit either on a standard size piece of paperText from: Drawing to Scale

Image from: Brett (2007) Building Craft Foundation pg 90
Image from: Google Search
On this flat rule, there is a scale of 1:1 and 1:100With a scale of 1:1, the drawing is an exact replica of the object, so 10mm on the paper relates to 10mm in Real Life
Using a scale of 1:100, 10mm on the paper relates to 1m or 1,000mm in Real Life. Why?
For every 1mm on the drawing, you get 100mm in RL
10mm x 100 = 1,000mm or 1 metre
The Phase Test for the English Bond measures 2240mm in the workshop. Using a scale of 1:100, what would be its length on a drawing?
There are also some other scales, shown up-side in the picture. Commonly, such rulers are 300mm long, so what are these scales?
The first one ends in 60m or 60,000mm
300 = 3 = 1
60,000 600 200
So the scale is 1:200
What is the scale that ends in 6,000mm?

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