A chord is a segment that connects two points on a circle.
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A chord is a segment that connects two points on a circle.
To determine the truth of the statement, we must consider the precise definition of a chord in the context of circle geometry:
A chord is specifically defined as a line segment whose endpoints both lie on a circle. This segment connects two distinct points on the circumference of the circle. This definition highlights the role of the chord as a geometric entity within the circle.
Given this definition, we evaluate the statement: "A chord is a segment that connects two points on a circle."
The provided statement accurately describes the nature of a chord. The endpoints of the segment must be on the circle, thus aligning perfectly with the standard definition of a chord.
Therefore, the statement is True.
True
M is the center of the circle.
Perhaps \( MF=MC \)
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