Angles are like 90˚ and 180˚.
A circle is a circle.... "O" <=====this..
So, the only relationship I can guess is that angles can be created inside and outside of the circle.
One such example can be a chord and a diameter touching each other at one end.
Or a chord and a radius..
Or a radius and another radius.
Hope this helps.
The relationship is that they are supplementary angles because angles on a straight line add up to 180 degrees
The relationship between the radius and area of a circle is as follows: Area of circle = 3.14 x Radius x Radius or 22/7 x Radius x Radius
track is invisible cirle on hard disk and sector are the segments of these circle
Distinguish between a public law relationship and a private law relationship.
What is the relationship between ethics and WHAT? You need at least two things to have a relationship.
The relationship is that they are supplementary angles because angles on a straight line add up to 180 degrees
circles have no sides or angles
bro angles hav lines in em
Total 180o
a circle is a curved shape with no angels and a rhombus is a polygon with four angles
The circle of fifths shows the relationship between musical keys, and diminished chords are often found in the progression of chords within this circle.
There is no relationship between slope and the theorem, however the theorem does deal with the relationship between angles and sides of a triangle.
The radius is half the diameter of a circle.
The circle is the reflex angle, the square means it's a right angle.
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.
They have the same measure - they are congruent.
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