0
What else can I help you with?
Can there be a finite number of chords that can be created in a circle?
Generally, no. All circles contain an infinite number of chords, as a chord can be created between any two points on the circle. With an infinite number of points on the circle we can create an infinite number of chords.
What can said about two congruent chords in a circle?
They are equidistant from the center of the circle
How are lengths of intersecting chords related?
If two chords intersect within a circle, the product of the two segments of one chord equals the product of the two segments of the other chord. In short, if two chords intersect in a circle, their length is equal.
What is a true about any two congruent chords in a circle?
They are equidistant from the center of the circle.
If two chords in a circle are congruent then they are?
The same sizes
What can be said about two congruent chords in a circle?
They are equidistant from the center of the circle !They are equidistant from the center of the circle.
If two chords in a circle are equal what can be said about their distance from the center of the circle?
They are congruent They are equidistant from the center of the circle.
Two arcs of a circle are congruent if and only if associated chords are perpendicular?
In the same circle, or in congruent circles, two minor arcs are congruent if and only if their corresponding chords are congruent.
How many chords can be a diameter?
There are an infinite number of diameters to any circle...
Two chords that are the same distance from the center of a circle must be?
congruent
An inscribed angle is an angle formed by two chords that share an endpoint.?
An inscribed angle is formed by two chords in a circle that meet at a common endpoint on the circle's circumference. The vertex of the angle lies on the circle, and the sides of the angle are segments of the chords. The measure of an inscribed angle is half the measure of the arc that it intercepts. This property is a key characteristic of inscribed angles in circle geometry.
What can you say about two chords that are the same distance from the center of a circle?
They're congruent :)
