techincally 360 degrees
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Not necessary for them to be integer values. A quarter of a right angle (sixteenth of a circle), for example, is 22.5 degrees. Also, later on in mathematics you will learn to measure angles in radians rather than degrees. There are 2*pi radians in a circle - an irrational number. So the measure of an angle need not even be rational.
So the correct answer is infinitely many.
6
The central angle is the angle that has its vertex at the center of the circle.
Without overlapping, 4.
Yes all inscribed angles in a circle have their vertex on the circumference of the circle. Central angles have their vertex at the center of the circle.
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.
Infinitely many.
Infinitely many.
There are many angles inside a circle. You have inscribed angles, right angles, and central angles. These angles are formed from using chords, secants, and tangents.
6
The central angle is the angle that has its vertex at the center of the circle.
To count how many different central angles a circle has, count how many different numbers there are between zero and 360. Include all of the possible fractions. You should discover that the number is very big.
Without overlapping, 4.
Yes all inscribed angles in a circle have their vertex on the circumference of the circle. Central angles have their vertex at the center of the circle.
360 degrees
Yes.
Infinite angles. If you are referring to degrees then the answer is 360, but if the question is angles I can get as many angles as I want inside a circle.
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.