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A Polygon whose vertices are on a circle and whose other points are inside the circle?

Inscribed Polygon


A polygon whose vertices are on a circle and whose edges are within the circle is an?

Inscribed polygon, since it is inside the circle.


A polygon within a circle all of whose vertices are on the circle is an?

A regular polygon


A polygon within a circle all of whose vertices are on the circle is a?

A regular polygon


A polygon whose vertices are on the circle and whose edges are within the is an?

An inscribed polygon


A polygon whose vertices lie on a circle?

triangle


What is a polygon his vertices are on a circle and who's other points are inside the circle?

A polygon whose vertices are on a circle and whose other points are inside the circle is called a "cyclic polygon." The circle is known as the circumcircle of the polygon, and all the vertices lie on its circumference. In addition to the vertices, the polygon may have additional points that are located within the circle, but those points do not change the cyclic nature of the polygon. Examples include triangles, quadrilaterals, and other polygons as long as their vertices are on the circle.


What is a circumscribed polygon?

A circumscribed polygon is a polygon all of whose vertices are on the circumference of a circle. The circle is called the circumscribing circle and the radius of the circle is the circumradius of the polygon.


What is a polygon whose vertices are on a circle and whose other points are inside the circle?

The inscribed polygon this is the correct answer trust me thank you love someone


What is a polygon whose vertices are on the circle and whose other points are inside a circle?

The inscribed polygon this is the correct answer trust me thank you love someone


What is polygon whose vertices are on a circle and whose other points are inside the circle?

The inscribed polygon this is the correct answer trust me thank you love someone


What is the line drawn between two vertices that are not together called?

The line drawn between two vertices that are not adjacent is called a "chord." In the context of a polygon, a chord connects two non-consecutive vertices, while in a circle, it refers to a line segment whose endpoints lie on the circle's circumference. Chords can be significant in various geometric and mathematical contexts.