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If they have a common centre, they are concentriccircles.

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15y ago

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What refers to two or more coplanar circles with a common center?

Difficult to tell since there is nothing following. My guess is concentric, but that does not require the circles to be coplanar.


What are coplanar circles with the same center?

They're concentric circles. But I don't think they even need to be coplanar in order to be concentric.


Are coplanar circles that have the same center called concentric circles?

Concentric Circle


What two coplanar circles have four common tangents?

Any two non-overlapping circles.


What are coplanar circles that intersect in one point called?

Tangential circles.


Circles that lie in the same plane and have the same center?

They're definitely similar, concentric, and coplanar. They're not necessarily congruent, but they could be.


When are two coplanar circles concentric?

When the centers of both the circles are at the same point.


What describes coplanar circles that intersect in exactly one point?

Tangential circles.


What are two coplanar circles that intersect at exactly one point?

Tangent circles.


What is the term for circles with a common center?

concentric


What are concentrate circles?

AnswerThat would be circles with different sizes, having the same center.AnswerConcentric circles have a common center and different radii.Bulls eye could be an example of concentric circles.ans; Concentric circles are nothing but 2or more circles having common center but having different radius.Source: www.icoachmath.com


What are coplanar circles?

"Coplanar" means "on the same plane". For example, if a laser gun shot straight through the center of both circles, then unless they both have the same center, it wouldn't just pierce the two circles, but would slice them clean in half. In simple terms, the definition of "plane" is "a flat surface". In mathematics, this means a 2-dimensional surface that extends in every compass direction (or at least if the compass were held in a certain position). This is also known as an "affine space of rank 2". In three dimensions, any plane can be described by ax+by+cz=d. Using that along with the equations for both circles, you should be able to solve for a,b,c,d. If you can't, they aren't coplanar.