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1 1 Scale Drawing

1 1 Scale Drawing - As an architecture student, you should use the standard scales in the presentation of your work and avoid unusual scales such as 1:75,1:300, or 1:400. Changing scales in scale drawings; 100 when writing and using scales, understanding conversion between units, simplifying ratios. Actual (real) size results scale size = 6.25 mm supporting information a scale factor is the number that is used as the multiplier when scaling the size of an object. Web the scale factor is commonly expressed as 1:n or 1/n, where n is the factor. As the numbers in the scale get bigger, i.e. They compare areas of scale drawings of the same object with different scales. To find the scale multiplier factor, divide the model’s decimal scale equivalent by that of your drawing’s. Plot a rectangle on a piece of graph paper at these coordinates: Select the unit of real length and scale length;

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An Enlargement Changes The Size Of An Object By Multiplying Each Of The Lengths By A Scale Factor To Make It Larger Or Smaller.

Select the unit of real length and scale length; 1 = 20' multiply the feet by 12. The drawing must get smaller, so 64 divided by 480 =.1333x or 13.33%. Let's put it to work.

They Compare Areas Of Scale Drawings Of The Same Object With Different Scales.

Web a drawing at a scale of 1:10 means that the object is 10 times smaller than in real life scale 1:1. Multiply 12 by 10 and the area of the room is 120 square feet. To graph the new rectangle, multiply each coordinate by 4 to get: Web you can use graph paper to help you make scale drawings.

They Examine How Much Area, On The Actual Object, Is Represented By 1 Square Centimeter On The Scale Drawing.

Using different units will automatically convert the result Web a scale drawing is an enlargement of an object. For our example, let's say the scale factor is 4. So, what's the area of a room that is on the drawing 6 inches by 5 inches.

A(0,0) B(0,2) C(3,2) D(3,0) Now Choose Your Scale Factor.

Web set the scale ratio according your needs, such as 1:10, 1:30, 35:1, 1:100, 1:200, 1:500; For example, if the scale is 1 cm to 50 m, then 1 cm\ (^2\) represents \ (50\cdot50\), or 2,500 m\ (^2\). Let’s say our scale drawing is in 1/48 scale. As the numbers in the scale get bigger, i.e.

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