JB/135/073/005

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the angles which stand upon
nces are equal to one another
at the centers or circumfe-

XXXII Theor
touches a circle, & from the point
line be drawn cutting the circle,
this line with the line touching
be equal to the angles which
te segments of the circle.

XXXVII Theor
without a circle there be drawn
one of which cuts the circle,
it; if the rectangle of the
cuts the circle, and the part
circle be equal to the square of
ects it, the line which meets
circle.—

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In equal circles equal straight lines cut off equal
circumferences, the greater equal to the greater,
and the less to the less.

Prop XXXIII Prob.
Upon a given straight line to describe a segment
of a circle, containing an angle equal to a given
rectilineal angle.

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In equal circles equal circumferences, are
subtended by equal straight lines.—

Prop XXXIV Prob.
To cut off a Segment from a given circle
which shall contain an angle equal to a given
rectilineal angle.

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Prop IV Prob.
To inscribe a circle in a given
triangle.

Prop X Prob
To describe an Iscoceles triangle
having each of the angles of the
base double of the third angle.

Prop XVI Prob.
To describe an equilaetral and
equiangular quindecagon triangle in a given circle.

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Prop V Prob
To describe a Circle about a given
triangle.

Prop XII Prob
To describe an equilateral &
equiangular pentagon in a given Circle.

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Prop VI Prob
To inscribe a Square in a given
Circle.

Prop XII. Prob
To describe an equilateral and
equiangular pentagon about a
given Circle.

Identifier: | JB/135/073/005 "JB/" can not be assigned to a declared number type with value 135.
Date_1		Marginal Summary Numbering
Box	135	Main Headings
Folio number	073	Info in main headings field	the propositions of the third and fourth books of euclid as expressed by simson
Image	005	Titles
Category	private material	Number of Pages	2
Recto/Verso	recto	Page Numbering
Penner	sir samuel bentham	Watermarks	[[watermarks::[tall thin motif with prince of wales feathers] icv]]
Marginals		Paper Producer
Corrections		Paper Produced in Year
Notes public		ID Number	46191
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