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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.

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Q: Do all the radii of a circle have different lengths?
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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 radii of a circle are?

All the radii of a circle are of equal length. The radius is the distance from the center of the circle to the out edge. Having equal radii is what defines a circle.


Is all radii of a circle are congruent?

Yes, all of the radii in a single circle are congruent.


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

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


Are two radii of a circle congruent?

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


How long are the radii?

they're all different depending on the size of your circle/sphere buddy :]


Is circle circumscribed about given triangle will all have centers equal to the inercenter but can have different radii?

true


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.


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.


Are all the radii of a circle congruent?

Yes


All .... of a circle are .... and all .... are ....?

All radii of a circle are equal and all chords are line segments.


Are all cylinders with the same radii similar?

No. To be similar ALL lengths must be in the same ratio. If two cylinders have the same radii, but different heights then the radii have one ratio (1:1) but the heights have a different ratio; thus they are not similar.