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<head>The Propositions of the third and fourth Boo</head><p><head>Prop I Prob.</head><lb/>To find the Center of a given Circle.</p><p><head>Prop VI Theor</head>If two circles touch one another internally,<lb/>they shall not have the same center.</p><p><head>Prop X Theor</head>One circumference of a circle cannot cut<lb/>another in more than two points.</p><p><head>Prop XV Theor</head>The Diameter is the greatest straight line in a circle;<lb/>and of all others, that which is nearer to the Center is<lb/>always greater than one more remote: and the greater<lb/>is nearer to the Center than the less.</p><p><head>Prop XX Theor</head>The angle at the Centr of a Circle is double of<lb/>the angle at the Circumference, upon the same base,<lb/>that is upon the same part of the Circumference.</p><p><head>Prop XXV Prob.</head><lb/>A Segment of a Circle being given to describe<lb/><gap/> of which it is the Segment.</p><pb/> | |||
The Propositions of the third and fourth Boo
Prop I Prob.
To find the Center of a given Circle.
Prop VI TheorIf two circles touch one another internally,
they shall not have the same center.
Prop X TheorOne circumference of a circle cannot cut
another in more than two points.
Prop XV TheorThe Diameter is the greatest straight line in a circle;
and of all others, that which is nearer to the Center is
always greater than one more remote: and the greater
is nearer to the Center than the less.
Prop XX TheorThe angle at the Centr of a Circle is double of
the angle at the Circumference, upon the same base,
that is upon the same part of the Circumference.
Prop XXV Prob.
A Segment of a Circle being given to describe
of which it is the Segment.
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Identifier: | JB/135/073/002"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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002 |
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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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