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# JB/135/081/003

Completed

p 84
144

The
opposite
angles
of
any
inscribed
in
a circle,
are
equal
to two
right
angles

---page break---

p 85
145

Corollary.
If any
side of
inscribed
in a
circle
is produced
the
outward
angle
will
be equal
to the
inward
and
opposite
angle

---page break---

p 85
146

Corollary.
If two
opposite
angles
of a
taken
together
be equal
to two
right
angles
a circle
may
be
circumscribed

---page break---

p 86
147

Similar
segments
of circles
upon
equal
bases
are
equal
to one
another

---page break---

p 87
148

In
equal
circles,
equal
angles
either
at the
centers
or circumferences,
intercept
equal
arches.

---page break---

p 87
149

Corollary.
In
equal
circles
the
sectors
of
equal
angles
are
equal
to one
another.

---page break---

p 88
150

In equal
circles,
angles
standing
upon
equal
arches
are
equal
either
at the
centers
or
circumferences

---page break---

p 89
151

In
equal
circles,
equal
strait
lines
cut
off
equal
parts
of the
circumferences
the
lesser
arch
equal
to the
lesser,
and
the
greater
arch
equal
to the
greater.

---page break---

p 90
152

In equal
circles
equal
arches
are
subtended
by
equal
strait
lines

---page break---

p 91
153

An
angle
in a
semicircle
is a
right
angle

---page break---

p 92
154

An
angle
in
the
segment
of a
circle
differs
from
a right
one,
by
the
angle
contained
between
the
base
of the
segment
and
a
diameter
drawn
from
its
extremity.

Remark.
An
angle
in
the
greater
segment
of a
circle
is acute,
but
in
the
lesser
it is
obtuse.

---page break---

p 93
155

The
angles
by a
tangent
and
a
line
drawn
from
the
point
of contact
cutting
the
circle,
are
equal
to the
angles
contained
in
the
opposite
segments
of the
circle.

Identifier: | JB/135/081/003
"JB/" can not be assigned to a declared number type with value 135.

135

posology

081

geometry i

003

no. 125 p. 67

copy/fair copy sheet

3

recto

46199