The Elements of Euclid: With Select Theorems Out of ArchimedesJ. Senex ... W. and J. Innys ... and J. Osborn and T. Longman, 1727 - 239 páginas |
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Página 62
... pafs. from Planes to Solids in these Argumentations . I. PROP . VIII . Theorem . F from a Point ( A ) taken without a ... thro the Cen- tre ( Z ) . 2. Of the rest , that is the greater , which is nearer to the greatest ( ARB ) . 1 3 ...
... pafs. from Planes to Solids in these Argumentations . I. PROP . VIII . Theorem . F from a Point ( A ) taken without a ... thro the Cen- tre ( Z ) . 2. Of the rest , that is the greater , which is nearer to the greatest ( ARB ) . 1 3 ...
Página 94
... thro B muft pafs also thro ' C , D , E , F. Therefore we have both infcrib'd a Circle in a Pentagon , and circumfcrib'd one about a Pentagon . 2. E. D. Fig . 13 . 2 [ In the Same way , in any regular Figure whatsoever , a Circle may be ...
... thro B muft pafs also thro ' C , D , E , F. Therefore we have both infcrib'd a Circle in a Pentagon , and circumfcrib'd one about a Pentagon . 2. E. D. Fig . 13 . 2 [ In the Same way , in any regular Figure whatsoever , a Circle may be ...
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The Elements of Euclid: With Select Theorems Out of Archimedes Archimedes,André Tacquet,Euclid Sin vista previa disponible - 2015 |
Términos y frases comunes
alfo alſo alſo equal Altitude Arch Archimedes Bafe Baſe becauſe biſected Centre Circum circumfcrib'd Circumference circumſcribed conical Superficies conical Surfaces conſequently Conſtruction contain'd Coroll Corollary Cylinder demonſtrated deſcribe Diameter double drawn thro equal Angles equilateral Cone Euclid EUCLID'S Elements fame Figure firſt fore foregoing four right given Line given right Line greater greatest Circle hath Height Hypothefis infcrib'd inſcribed leſs likewife Line BC manifeſt Mathematicks mean Proportional betwixt meaſure moſt Number oppofite parallel Parallelepiped Parallelogram paſs Pentagon perpendicular Plane Point Polygon Priſm produc'd PROP Propofition Pyramids Radius Rectangle right Angle ſame manner ſay Schol Scholium ſecond ſeeing Segment ſelf Semidiameter ſhall be equal ſhew ſhew'd Sides Solid Sphere ſpherical Surface Square ſtands ſuppos'd themſelves Theorem theſe Thing thoſe unto whatsoever Wherefore whole Superficies whoſe
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