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What is a line segment whose endpoints are points of the circle?
That's a "chord" of the circle.
A segment whose endpoints are bothe on a circle?
A chord.
The segment whose endpoints are the midpoints of the legs of the trapezoid?
Mid line segment.
What is the segment whose endpoints are the midpoints of the legs of a trapezoid?
geolgi
What is a segment whose endpoints are the midpoints of the two sides?
Moderates
What is a segment whose endpoints are points on a circle?
It's called a chord.
What is a line segment whose endpoints are points of the circle?
That's a "chord" of the circle.
A segment with endpoints on a circle?
A chord is a line segment whose endpoints lie on a circle. A secant is a line (or line segment) that intersects a circle in two places, endpoints NOT on the circle.
A segment whose endpoints are bothe on a circle?
A chord.
The segment whose endpoints are the midpoints of the legs of the trapezoid?
Mid line segment.
What is the segment whose endpoints are the midpoints of the legs of a trapezoid?
geolgi
What is a segment whose endpoints are the midpoints of the two sides?
Moderates
What is a segment whose endpoints are the center of a circle and a point on a circle?
This segment would be the radius of a circle.
A segment whose endpoints are the center of the circle and a point on the circle?
The radius
A segment whose endpoints are the center of a circle and a point on the circle?
radius
What is the midpoint of a segment whose endpoints are (14 7) and (6 7)?
End points: (14, 7) and (6, 7) Midpoint: (10, 7)
Where does a point lie if it is on a segment whose endpoints are on the sides of the angle but it is not an endpoint of the segment?
If a point lies on a segment whose endpoints are on the sides of an angle but is not an endpoint of the segment, then it is located strictly between the two endpoints of that segment. This means the point is inside the angle formed by the two sides, but not on the angle's boundary itself. The point divides the segment into two smaller segments, both of which lie within the angle.
