The Elements of Euclid: With Select Theorems Out of ArchimedesJ. Senex ... W. and J. Innys ... and J. Osborn and T. Longman, 1727 - 239 σελίδες |
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Σελίδα 2
... Surface is that whofe Extremes any of them hide all the rest , [ the Eye being placed in a Con- tinuation of the Surface . ] Or , It is the leaft of all Surfaces which have the fame Terms . The Senfe is the fame in all . Euclid hath not ...
... Surface is that whofe Extremes any of them hide all the rest , [ the Eye being placed in a Con- tinuation of the Surface . ] Or , It is the leaft of all Surfaces which have the fame Terms . The Senfe is the fame in all . Euclid hath not ...
Σελίδα 3
... Surface , bounded on every Side with one or more Lines . 18. A Circle is a plain Surface contained within the Fig . 9 . Compafs of one Line called the Circumference ; from which Line all the right Lines that can be drawn unto one ...
... Surface , bounded on every Side with one or more Lines . 18. A Circle is a plain Surface contained within the Fig . 9 . Compafs of one Line called the Circumference ; from which Line all the right Lines that can be drawn unto one ...
Σελίδα 4
... Surface bounded on every Side with right Lines . 24. A Triangle is a plain Surface contained by Three right Lines , This is the first and most fimple of all Right - lin'd Fi- gures , and that into which they are all refolv'd . - 25. An ...
... Surface bounded on every Side with right Lines . 24. A Triangle is a plain Surface contained by Three right Lines , This is the first and most fimple of all Right - lin'd Fi- gures , and that into which they are all refolv'd . - 25. An ...
Σελίδα 17
... Surface . I PRO P. XX . Theorem . N any Triangle , any two Sides of it taken together , are greater than the remaining Side . This with Archimedes is as it were an Axiom ; for- afmuch as it is immediately manifeft out of his Defini ...
... Surface . I PRO P. XX . Theorem . N any Triangle , any two Sides of it taken together , are greater than the remaining Side . This with Archimedes is as it were an Axiom ; for- afmuch as it is immediately manifeft out of his Defini ...
Σελίδα 27
... Surface of the fame . Let DBC be the Angle of the Star C according to Obfer- vation , or the vifible Angular Distance thereof from the vertical Point ; when in the mean while DAC is the true angular Distance . Now the external Angle DBC ...
... Surface of the fame . Let DBC be the Angle of the Star C according to Obfer- vation , or the vifible Angular Distance thereof from the vertical Point ; when in the mean while DAC is the true angular Distance . Now the external Angle DBC ...
Άλλες εκδόσεις - Προβολή όλων
The Elements of Euclid: With Select Theorems Out of Archimedes Archimedes,André Tacquet,Euclid Δεν υπάρχει διαθέσιμη προεπισκόπηση - 2015 |
Συχνά εμφανιζόμενοι όροι και φράσεις
alfo alfo equal alſo Altitude Arch Archimedes Axis Bafe Baſe becauſe betwixt themſelves bifected Centre Circum circumfcrib'd Circumference confequently Conftruction conical Superficies conical Surfaces contain'd Coroll Corollary Cylinder defcrib'd defcribe demonftrated Diameter double drawn thro equal Angles equilateral Cone equilateral Triangle Euclid faid fame manner fcrib'd fecond felf fhall be equal fhew fhew'd Figure firft firſt folid Angle fome fore foregoing four right ftand fuppos'd given right Line greater hath Height Hypothefis infcrib'd infcribed Interfections leffer lefs likewife Line BC manifeft Mathematicks mean Proportional betwixt Meaſure Number oppofite pafs thro parallel Parallelepiped Parallelogram Pentagon perpendicular Plane Point Polygon Prifm Priſms Proclus produc'd PROP Propofition Pyramids Radius Rectangle right Angle right Line Scholium Segment Semidiameter Solid Sphere Square thefe Theorem theſe Thing thofe unto whatſoever whofe whole Superficies
Δημοφιλή αποσπάσματα
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Σελίδα 11 - Because the angle A is equal to the angle C, and the angle...
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Σελίδα 211 - Side next to the Diameter : and let the right Lines BH, CG, DF, join the Angles which are equally diftant from A. I fay that the...
Σελίδα 221 - Axis, is alfo given j it is manifeft that each of the Segments become known. Now both the foregoing, and all the reft of the Theorems which follow...