0
Yes, intersecting chords in a circle create a pair of vertical angles, which are always congruent. However, these angles are not supplementary; supplementary angles are those that sum to 180 degrees. Vertical angles formed by intersecting chords are equal to each other, meaning they are not supplementary unless they each measure 90 degrees, which would make them right angles.
What else can I help you with?
Can intersecting chords from a pair of supplementary vertical angles true r false?
True. When two lines intersect, they form vertical angles, and the chords created by these intersecting lines can be considered supplementary if the angles formed by the chords at the intersection add up to 180 degrees. Thus, intersecting chords can indeed correspond to supplementary vertical angles.
Intersecting chords from a pair of supplementary vertical angles true or false?
True. When two chords intersect, they form vertical angles, and if those angles are supplementary (add up to 180 degrees), the intersecting chords will create pairs of angles that also relate to the properties of those angles. Specifically, the angles formed by the intersecting chords can be analyzed using the relationship between the angles and the arcs they subtend in a circle.
When chords intersect in a circle are the vertical angles formed intercept congruent arcs?
Not unless the chords are both diameters.
Measure of an angle formed by intersecting chords is half the sum of measures of the intercepted arcs?
true
Do Congruent central angles have congruent chords?
Yes, congruent central angles in a circle have congruent chords. This is because the length of a chord is determined by the angle subtended at the center of the circle; when two central angles are equal, the arcs they subtend are also equal, leading to chords of the same length. Thus, congruent central angles correspond to congruent chords.
Can intersecting chords from a pair of supplementary vertical angles true r false?
True. When two lines intersect, they form vertical angles, and the chords created by these intersecting lines can be considered supplementary if the angles formed by the chords at the intersection add up to 180 degrees. Thus, intersecting chords can indeed correspond to supplementary vertical angles.
Intersecting chords form a pair of supplementary vertical angles?
false
Intersecting chords from a pair of supplementary vertical angles true or false?
True. When two chords intersect, they form vertical angles, and if those angles are supplementary (add up to 180 degrees), the intersecting chords will create pairs of angles that also relate to the properties of those angles. Specifically, the angles formed by the intersecting chords can be analyzed using the relationship between the angles and the arcs they subtend in a circle.
Intersecting chords form a pair of congruent vertical angles.?
true
Intersecting chords form a pair of congruent are they called vertical angles?
apex= True
Are two chords congruent if and only if the associated central angles are supplementary?
Not true. If the associated central angles are equal, the two chords would be equal.
When chords intersect in a circle are the vertical angles formed intercept congruent arcs?
Not unless the chords are both diameters.
When chords intersect in a circle the vertical angles formed intercept conruent arcs always sometimes never?
Sometimes
Measure of an angle formed by intersecting chords is half the sum of measures of the intercepted arcs?
true
Do Congruent central angles have congruent chords?
Yes, congruent central angles in a circle have congruent chords. This is because the length of a chord is determined by the angle subtended at the center of the circle; when two central angles are equal, the arcs they subtend are also equal, leading to chords of the same length. Thus, congruent central angles correspond to congruent chords.
The measure of an angle formed by intersecting chords is of the sum of the measures of the intercepted arcs?
It is the measure of half the intercepted arc.
If two chords intersect inside a circle are the angles formed called inscribed angles?
yes
