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By definition, diameters are lines that reach all the way across the circle, crossing the middle point. The definition of a chord is a line segment that stretches across a circle intersecting at two points that does not cross the middle point. Chords are not diameters, for the property that makes a line segment a diameter is the intersection with the middle point. If the line segment is a diameter, then it automatically means that it is not a chord, for in essence, they are opposite.

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Are all chords diameters?

No, all chords are not diameters, though all diameters are chords.


Why are all chords diameters?

This question does not make sense. All chords are not, in fact, diameters. Actually, only chords that pass through the center of a circle are diameters.


Why can't all chords diameters?

The only chords that are diameters are the chords that go through the center of the circle. All of the other chords are shorter.


Can all diameters are chords?

Yes, a diameter can be regarded as a special case of a chord. NB: NOT ALL CHORDS ARE DIAMETERS!


A pair of parallel chords that are not diameters?

just two parallel chords!


Are all diameters chords of a circle?

Yes


Do All diameters are chords?

The diameter of a circle is its largest chord


Are All diameters chords in a circle?

A diameter is a cord in a circle containing the center of the circle. But some circles are sections of spheres. Not all diameters are diameters of spheres.


When chords intersect in a circle are the vertical angles formed intercept congruent arcs?

Not unless the chords are both diameters.


How many chords can be a diameter?

There are an infinite number of diameters to any circle...


Are diameters always congruent to chords?

No because the diameter of a circle is its largest chord.


What Prove that if two chords of a circle bisect each other then the two chords are diameter of the given circle?

If two chords of a circle bisect each other, they must intersect at a point that is equidistant from both endpoints of each chord. By the properties of circles, the perpendicular bisector of any chord passes through the center of the circle. Since the two chords bisect each other at the same point and are both perpendicular to the line connecting their endpoints, this point must also be the center of the circle, making both chords diameters of the circle. Thus, if two chords bisect each other, they are indeed diameters of the circle.