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What is the definition of net in geometry?

Anonymous

∙ 15y ago

Updated: 4/28/2022

it is a three dimensional solid

Wiki User

∙ 15y ago

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What is the definition of theorem in geometry?

theorem

What is the definition for wedge in geometry?

a triangular prism

Definition of point in geometry?

robbynn supot jelazo ever

Definition of area in geometry?

The area covered by an enclosed figure

What are the define terms of geometry?

are you asking for help on finding definition for geometric terms? if so go to: http://library.thinkquest.org/2647/geometry/glossary.htm#b and to wikipedia for x and j terms

Related Questions

What is the best definition for probability in geometry?

Since probability is not a geometric concept, there is no definition for it in geometry.

What is the definition of geometry in daily life?

Definition of geometry in daily life is the use of geometry that is useful or practical in life. This might mean using geometry to build things like a carpenter.

Why is net private investment of great interest to government and economists?

definition of net private investment definition of net private investment definition of net private investment

What is the definition of theorem in geometry?

theorem

What is the definition of geometry in math?

The word geometry simply means land or earth measurements.

What is the definition for wedge in geometry?

a triangular prism

What is the definition of opposite sides in geometry?

Adjacent

What are the properties of bad definition in geometry?

it means...

What is the definition of geometry?

It means land or earth measurement.

What is the definition of net premium?

What is the definition of premium leverage

What is the definition of net in math terms?

There are two main uses. One, from graph theory, is essentially the same as a network. A net consists of a number of nodes (points), some of which are connected by lines. The second use comes from basic solid geometry. A net of a three-dimensional obect is a two dimensional shape that can be folded into the 3-d shape.

What term in geometry is in this definition Two figures are similar if and only if they have all their corresponding scale factor are congruentand all their corresponding are proportional?

Not sure about geometry but the definition contains a redundant repetition.

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