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<p>Let there be a Corrollary to some Prop. Declaring that <note>Cor. concerning<lb/> | |||
the angles of Triangles</note><lb/> | |||
a Triangle cannot have more than one obtuse angle, <lb/> | |||
also that a Triangle cannot have more than one right <note><!-- Red Ink -->DEMONSTRAN</note><lb/> | |||
angle from which it will follow that every Triangle<lb/> | |||
must have 2 acute angles. These may be given for<lb/> | |||
the reason for calling these Triangle that have, one<lb/> | |||
right angle <hi rend="underline">right angled</hi>, those that have one obtuse, <lb/> | |||
<hi rend="underline">obtuse angled</hi> and those that have three acute,<lb/> | |||
<hi rend="underline">acute angled</hi>.</p> <pb/> | |||
<note>Description vice<lb/> | |||
<p>Definition.</note> Where a definition can not be had we must be content<lb/> | |||
with a description.</p> | |||
<note><!-- Red ink -->Demonstranda</note><lb/> | |||
<p><note>Cor. concerning<lb/> | |||
the <sic>exteriour</sic> angles<lb/> | |||
of a Square.</note> If the sides of a square<note>any square angled Figure</note> be produced the <add><sic>exteriour</sic></add> angles which <del>they</del><lb/> | |||
the produced parts make with each other shall be right angles.</p> | |||
<p><note><!-- Red Ink -->Demonstranda</note> A Figure must have as many sides as it has angles and<lb/> | |||
<note>New Prop.</note> vice versa</p> | |||
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{{Metadata:{{PAGENAME}}}} | {{Metadata:{{PAGENAME}}}} | ||
Let there be a Corrollary to some Prop. Declaring that Cor. concerning
the angles of Triangles
a Triangle cannot have more than one obtuse angle,
also that a Triangle cannot have more than one right DEMONSTRAN
angle from which it will follow that every Triangle
must have 2 acute angles. These may be given for
the reason for calling these Triangle that have, one
right angle right angled, those that have one obtuse,
obtuse angled and those that have three acute,
acute angled.
---page break---
Description vice
Definition. Where a definition can not be had we must be content
with a description.
Demonstranda
Cor. concerning
the exteriour angles
of a Square. If the sides of a squareany square angled Figure be produced the exteriour angles which they
the produced parts make with each other shall be right angles.
Demonstranda A Figure must have as many sides as it has angles and
New Prop. vice versa
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Identifier: | JB/135/022/002"JB/" can not be assigned to a declared number type with value 135. |
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not numbered |
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135 |
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022 |
memoranda |
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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::gr [with crown] [britannia motif]]] |
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46140 |
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