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Areas of complex figures

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Anonymous

15y ago
Updated: 8/17/2019

don'tknoe

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15y ago

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Related Questions

What is a complex figure?

Figures that can be subdivided into simple figures.


When was Dzanga-Sangha Complex of Protected Areas created?

Dzanga-Sangha Complex of Protected Areas was created in 1990.


What do you know about the perimeters of similar figures?

The areas are different.


How are the areas of 2 similar figures related?

The areas of two similar figures are related by the square of the ratio of their corresponding side lengths. If the ratio of the side lengths of the two figures is ( k:1 ), then the ratio of their areas will be ( k^2:1 ). This means that if one figure is scaled up or down by a factor, its area will change by the square of that factor. Thus, similar figures have areas that scale proportionally to the square of their linear dimensions.


Is a complex figure made up of two different dimensional figures?

yes


Why are square units used when working with a three dimensional figure?

Because the surface areas of 3-d figures are two-dimensional and their measures require square units.Because the surface areas of 3-d figures are two-dimensional and their measures require square units.Because the surface areas of 3-d figures are two-dimensional and their measures require square units.Because the surface areas of 3-d figures are two-dimensional and their measures require square units.


What are the basic formula of plane figures?

Different figures have different formulae; here you will find formulae for the areas of some figures: http://en.wikipedia.org/wiki/Area#Formulae


How are the areas of two similar figures related?

When the can be added or subtracted evenly


Surface area of spatial figures?

It is the sum of the areas of each of its faces.


What are the formulas for finding areas of all figures?

It will require many pages of a text-book to show the area- formulae for all figures.


What is the relationship between perimeters and areas of similar figures?

Whatever the ratio of perimeters of the similar figures, the areas will be in the ratios squared. Examples: * if the figures have perimeters in a ratio of 1:2, their areas will have a ratio of 1²:2² = 1:4. * If the figures have perimeters in a ratio of 2:3, their areas will have a ratio of 2²:3² = 4:9.


Who invented the method of exhaustion for determining areas and volumes of geometrical figures?

Endoris