The Elements of Euclid |
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Página 218
Book XI . multiple foever the base LF is of the base AF , the fame multiple is the folid LV of the folid AV . for the fame reafon , whatever mul- tiple the base NF is of the base HF , the fame multiple is the folid NV of the folid ED ...
Book XI . multiple foever the base LF is of the base AF , the fame multiple is the folid LV of the folid AV . for the fame reafon , whatever mul- tiple the base NF is of the base HF , the fame multiple is the folid NV of the folid ED ...
Página 234
Next , Let the bafes of the folids AB , CD be reciprocally pro- portional to their altitudes , viz . the base EH to the base NP , ás the altitude of the folid CD to the altitude of the folid AB ; the folid AB is equal to the folid CD ...
Next , Let the bafes of the folids AB , CD be reciprocally pro- portional to their altitudes , viz . the base EH to the base NP , ás the altitude of the folid CD to the altitude of the folid AB ; the folid AB is equal to the folid CD ...
Página 253
32 . which the base is the triangle RVF , and the oppofite triangle STY . and because the two prifms in the pyramid ABCG are equal to one another , and also the two prisms in the pyramid DEFH equal to one another , as the prifm of which ...
32 . which the base is the triangle RVF , and the oppofite triangle STY . and because the two prifms in the pyramid ABCG are equal to one another , and also the two prisms in the pyramid DEFH equal to one another , as the prifm of which ...
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added alfo alſo altitude angle ABC angle BAC bafe baſe becauſe bifected Book Book XI circle circle ABCD circumference common cone cylinder defcribed Definition demonftrated diameter divided double draw drawn equal equal angles equiangular equimultiples excefs fame fame multiple fecond fegment fhall fhewn fides fimilar firft firſt folid folid angle fore four fourth fquare fquare of BC ftraight line given angle given ftraight line given in fpecies given in pofition given magnitude given ratio greater Greek half join lefs magnitude manner meet oppofite parallel parallelogram perpendicular plane produced PROP Propofition proportionals pyramid reafon rectangle remaining right angles ſphere taken THEOR theſe third thro triangle ABC wherefore whole
Información bibliográfica
| Título | The Elements of Euclid |
| Autor | Euclid |
| Editor | Robert Simson |
| Editor | A. Foulis, 1838 |
| Procedencia del original | de la Universidad de Virginia |
| Digitalizado | 6 Oct. 2010 |
| Largo | 466 páginas |
| Exportar cita | BiBTeX EndNote RefMan |