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2.3 Arcs and Angles power pt prsentation
3. B
O
A
C
Minor Arc
The minor arc AB is
the union of points A
and B and all the
points of the circle in
the interior of the
central angle AOB.
4. B
O
A
C
Major Arc
The major arc ACB is
the union of points A
and B and all the
points of the circle in
the exterior of the
central angle AOB.
9. M
C
A
The measure of an
arc formed by two
adjacent, non-
overlapping arcs is
the sum of the
measures of the two
arcs.
Arc Addition
Postulate
B
D
225
40
70
25
13. O
C
A
B D
Theorem 102
If two minor arcs of a
circle or of congruent
circles are congruent,
then their
corresponding chords
are congruent.
14. O
C
A
B D
Theorem 103
If two chords of a circle
or of congruent circles
are congruent, then
their corresponding
minor arcs are
congruent.
15. O
C
A
B D
Theorem 104
If two central angles of
a circle or of congruent
circles are congruent,
then their
corresponding minor
arcs are congruent.
16. O
C
A
B D
Theorem 105
If two minor arcs of a
circle or of congruent
circles are congruent,
then their
corresponding central
angles are congruent.
17. O
C
A
B D
Theorem 106
If two central angles of
a circle or of congruent
circles are congruent,
then their
corresponding chords
are congruent.
18. O
C
A
B D
Theorem 107
If two chords of a circle
or of congruent circles
are congruent, then
their corresponding
central angles are
congruent.
23. A circle is the set of all points
that are of the same distance
from a given point in a plane.
The given point is called the
center of the circle.
The segment from the center to
any point on the circle is called
the radius.
A segment whose endpoints
both lie on the circle is called
the chord.
A chord that passes through
the center of the circle is called
diameter.
A secant is a line that
intersects the circle in two
points.
A tangent is a line that
intersects the circle in exactly
one point.