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<head>H Jan<hi rend="superscript">y</hi>. 3, 1832. Posology</head> | |||
<note>Euclid's<lb/> | |||
Definitions<lb/> | |||
/ from Stone's Euclid</note> | |||
<p>17. <del>The two parts into which this<lb/> | |||
line divides the circle are equal to<lb/> | |||
each other.</del></p> | |||
<p>17. A diameter of a circle is a<lb/> | |||
right line drawn through the circle &<lb/> | |||
terminated on each side by the circumference<lb/> | |||
& divides the circle into two<lb/> | |||
equal parts.</p> | |||
<p>The two parts into which this <del><gap/></del> <add>line</add><lb/> | |||
divides the circle are equal to each other.</p> | |||
<note>Unexceptionable</note> | |||
<p>18. A semicircle is a figure contained<lb/> | |||
between a diameter & that part of the<lb/> | |||
circumference <add>of a circle</add> cut off by that diameter.</p> | |||
<p>19. A segment of a circle is a figure<lb/> | |||
contained <del><gap/></del> <add>between</add> a fight line & part<lb/> | |||
of the circumference to a circle.</p> | |||
<p>20. S a Sector of a circle is a wedged<lb/> | |||
formed figure having for its boundaries<lb/> | |||
any two lines <del>by</del> which <del>an angle is</del> <add>being equal</add> to<lb/> | |||
each other are the boundaries of an angle<lb/> | |||
: then for its other boundary it has<lb/> | |||
the corresponding portion of the circle:<lb/> | |||
<del>it has</del> <add>as</add> also <del>the</del> <add>a</add> right line which is<lb/> | |||
the secant of that same circle. In as<lb/> | |||
much as <del>the two ends</del> <add>the <unclear>pair</unclear></add> <add>of</add> <add>each end</add> of the secant <add>are</add> <add>is common</add><lb/> | |||
<add>to that & the correspondent end of the portion of the</add><lb/> | |||
<del>the boundaries of that same secant<lb/> | |||
& the <gap/> portion of the circle<lb/> | |||
of the same line.</del> cut off by it.</p> | |||
<p>In this case the term sector is applied<lb/> | |||
to a portion of a circle but with equal<lb/> | |||
propriety it may be applied to a<lb/> | |||
portion of a sphere: for a sector as<lb/> | |||
applied to a portion of a circle see — —<lb/> | |||
also as applied to a sphere see — —</p> | |||
2
H Jany. 3, 1832. Posology
Euclid's
Definitions
/ from Stone's Euclid
17. The two parts into which this
line divides the circle are equal to
each other.
17. A diameter of a circle is a
right line drawn through the circle &
terminated on each side by the circumference
& divides the circle into two
equal parts.
The two parts into which this line
divides the circle are equal to each other.
Unexceptionable
18. A semicircle is a figure contained
between a diameter & that part of the
circumference of a circle cut off by that diameter.
19. A segment of a circle is a figure
contained between a fight line & part
of the circumference to a circle.
20. S a Sector of a circle is a wedged
formed figure having for its boundaries
any two lines by which an angle is being equal to
each other are the boundaries of an angle
the corresponding portion of the circle:
it has as also the a right line which is
the secant of that same circle. In as
much as the two ends the pair of each end of the secant are is common
to that & the correspondent end of the portion of the
the boundaries of that same secant
& the portion of the circle
of the same line. cut off by it.
In this case the term sector is applied
to a portion of a circle but with equal
propriety it may be applied to a
portion of a sphere: for a sector as
applied to a portion of a circle see — —
also as applied to a sphere see — —
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Identifier: | JB/135/167/001"JB/" can not be assigned to a declared number type with value 135. |
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1832-01-03 |
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135 |
posology |
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167 |
posology |
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001 |
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street & co 1830 |
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antonio alcala galiano |
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1830 |
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46285 |
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