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

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14y ago

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Related Questions

Is all radii of a circle are congruent?

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


Is two arcs of a circle congruent if and only if their associatd radii are congruent?

Yes, two arcs of a circle are congruent if and only if their associated radii are congruent. This is because congruent arcs subtend equal angles at the center of the circle, which means the radii connecting the center to the endpoints of the arcs must also be equal in length. Thus, the congruence of the arcs directly correlates to the congruence of their respective radii.


What does the word congruent have common with a circle?

What the word congruent and circle have in common is that circles have a congruent radii. All of the radii in a single circle is congruent to each other.


Are all the radii of a circle congruent?

Yes


Are two arcs of a circle congruent if and only if their associated radii are congruent?

The answer is false


Two or more circles with congruent radii?

Are congruent circles.


Two or more circles with congruent radii are called?

Congruent circles


Are all radii of the same circle are congruent?

Yes, all radii of the same circle are congruent. This means that every radius, which is the distance from the center of the circle to any point on its circumference, is equal in length. As a result, if you measure any radius of a circle, it will always be the same as any other radius of that circle.


How do the lengths of two radii of the same circle compare?

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


What is the part of the circle enclosed by two radii?

A part of a circle enclosed by two radii is called a sector.


Are radii of congruent circles equal?

Yes. Congruent circles by definition have the same size, and the radius sufficiently describes the size of a circle.


Are the corresponding arcs of two congruent chords equal?

If they're in the same circle or in circles of equal radii (radiuses), then yes.