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The sum of two radii of a circle is the same as the diameter of the circle.

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14y ago

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Related Questions

Do all the radii of a circle have different lengths?

NO. All the radii of a circle are of exactly the same length. In fact, that is the definition of the locus of a point describing a circle.


Are two radii of a circle congruent?

Yes. All radii of the same circle have the same length.


What is the statement of the radii postulate?

The radii postulate states that in a circle, all radii drawn from the center to any point on the circumference are equal in length. This means that if you take any two points on the circle and draw lines from the center to those points, the lengths of these lines (the radii) will be the same. This fundamental property helps define the nature of a circle and is essential in various geometric proofs and constructions.


Is it true that All radii of a circle are equal.?

Yes, providing that the radii are all in the same circle


All radii in a circle are the same length?

Yes providing that they are in the same circle


How many radiuses does a circle have?

The plural of 'radius' is 'radii', not 'radiuses'. A circle has an infinite number of radii, but they are all of the same length.


A circle will have different radii but they will all be the same length?

Yes, all radii of a circle have the same length. One often thinks of the radius as being this length.


All the radii of a circle have the same length?

yes


Do all radii have the same measurements?

Yes, within the same circle


Is all radii of a circle equal?

Yes, providing that each radius is in the same circle


All radii have the same measure?

Yes in a particular circle


Did all radii of a given circle are equal in length is this correct explain?

Yes, all radii of a given circle have the same length. A circle is defined as all the points on a plane that have a specified distance from a given point, called the center. Any segment from the center to the circle is called a radius (plural radii). Thus, by definition, all such segments (all radii) have the same length.