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A scale drawing of an object has the same shape as the object, but a different size. The scale of the drawing is the ratio length on the drawing : length on the actual object. A scale can be written as the ratio of two lengths, or as the ratio of two numbers. For example: scale = 1 cm : 5 m or scale = 1 : 500.
The design principle of scale and proportion is the issue of size of elements both individually and in relation to other elements. A famous example of the subtle use of scale is the relative size of the figures in Michelangelo's Pietà.
As a result, each 2 mm of length on the original object is drawn at 1 mm on the drawing. Basically, the size of the drawing on the page is half the size of the original object. By dividing or multiplying by 10 or 100, this scale can easily go from 1:20 to 1:200.
Scale can refer to any relationship of parts to the whole, but one particular type is of great significance in many periods: Hieratic scale is scale based on relative importance. That is, the more important a figure, the larger he or she is in relation to the figures around him or her.
The statement “1 cm represents 2 m” is the scale of the drawing. It can also be expressed as “1 cm to 2 m,” or “1 cm for every 2 m.” What do you think the scale tells us? How long would each measurement from the first question be on an actual basketball court? Explain or show your reasoning.
The scale of a drawing is usually stated as a ratio. For example, 1 \, cm \, \text{:} \, 5 \, m. You would read this as “ 1 centimeter to 5 meters” which means that every 1 centimeter on the diagram represents 5 meters in real life.
1 cm on the scale drawing represents 12∙5 cm in real life. The drawn length multiplied by 12∙5 gives the real length. The scale drawing enlarges the size of the machine component by...
