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What are tangent circles?
Tangent circles are circles that touch one another without crossing. The distance between the centres of the circles must be equal to the difference or the sum of their radii.
Formula for finding area of rectangle with two inscribed circles?
Assume that the two inscribed circles are "side-by-side" and have the same radii of r, then: A= 8 x r x r.
What is 2 circles of same radii called?
They are congruent circles
Two or more circles with congruent radii?
Are congruent circles.
What are circles who radii have the same length?
They are congruent or identical circles
Are the radii of congruent circles equal?
Yes
Are the Radii of congruent circles are equal True or false?
True providing that they have the same diameters
What are tangent circles?
Tangent circles are circles that touch one another without crossing. The distance between the centres of the circles must be equal to the difference or the sum of their radii.
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.
Circles circumscribed about a given triangle will all have centers equal to the incenter but can have different radii?
Yes, that is correct. Circles circumscribed about a given triangle will have centers that are equal to the incenter, which is the point where the angle bisectors of the triangle intersect. However, the radii of these circles can vary depending on the triangle's size and shape.
Circles that have congruent radii?
Congruent circles
Formula for finding area of rectangle with two inscribed circles?
Assume that the two inscribed circles are "side-by-side" and have the same radii of r, then: A= 8 x r x r.
Two or more circles with congruent radii?
Are congruent circles.
What are circles who radii have the same length?
They are congruent or identical circles
What is 2 circles of same radii called?
They are congruent circles
True or false Circles circumscribed about a given triangle will all have centers equal to the incenter but can have different radii?
False
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.
