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If a radius of a circle intersects a chord then it bisects that chord?
If radius of a circle intersects a chord then it bisects the chord only if radius is perpendicular to the chord.
True or False if a radius of a circle is perpendicular to a chord then it bisects that chord?
true, because both distances of the chord are congruent
What is the relationship between the chord and the radius of circle?
The relationship between the chord and the radius of the circle is Length of the chord = 2r sin(c/2) where r = radius of the circle and c = angle subtended at the center by the chord
True or False If a radius of a circle intersects a chord then it bisects that chord?
False
A chord that passes through the center of a circle is?
Radius
If a radius of a circle is perpendicular to a chord then?
Then the radius bisects the chord.
If a radius of a circle is perpendicular to a chord then it that chord?
Bisects
If a radius of a circle bisects a chord then it is to that chord?
Perpendicular.
If a radius of a circle intersects a chord then it bisects that chord?
If radius of a circle intersects a chord then it bisects the chord only if radius is perpendicular to the chord.
A radius of a circle is perpendicular to a chord if and only if?
Bisects that chord
If a radius of a circle intersects a chord it is perpendicular to that chord?
False
What is a line perpendicular to a radius of a circle called?
A Chord. Or another radius!
True or False If a radius of a circle intersects a chord it is perpendicular to that chord?
its false
If a radius of a circle is perpendicular to a chord then it bisects that chord?
YesAt a right angle
True or False if a radius of a circle is perpendicular to a chord then it bisects that chord?
true, because both distances of the chord are congruent
The point of concurrency for perpendicular bisectors of any triangle is the center of a circumscribed circle true or false?
The perpendicular bisector of ANY chord of the circle goes through the center. Each side of a triangle mentioned would be a chord of the circle therefore it is true that the perpendicular bisectors of each side intersect at the center.
How do you find the center of the circle?
-- Draw any two random chords of the circle. -- Construct the perpendicular bisector of each chord. -- The perpendicular bisectors intersect at the center of the circle. All of this can be done with a compass, an unmarked straight-edge, and a pencil.
