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the angles which stand upon
nces are equal to one another
at the centers or circumfe-
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XXXII Theortouches 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.
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XXXVII Theorwithout 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.
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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. —
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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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ok the Fourth --
Prop IV Prob.To inscribe a circle in a given
triangle.
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Prop X ProbTo describe an Iscoceles triangle
having each of the angles of the
base double of the third angle.
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Prop XVI Prob.To describe an equilaetral and
equiangular quindecagon triangle in a given circle.
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Prop V ProbTo describe a Circle about a given
triangle.
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Prop XII ProbTo describe an equilateral &
equiangular pentagon in a given Circle.
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Prop VI ProbTo inscribe a Square in a given
Circle.
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Prop XII ProbTo 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. |
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135 |
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073 |
the propositions of the third and fourth books of euclid as expressed by simson |
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005 |
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private material |
2 |
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recto |
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sir samuel bentham |
[[watermarks::[tall thin motif with prince of wales feathers] icv]] |
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46191 |
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