 AG, AK. The two solids AG, AQ having the same base AEHD, are to each other as their altitudes AB, AO. In like manner, the two solids AQ, AK having the same base AOLE, are to each other as their altitudes AD, AM. Hence we have the two proportions sol.  Elements of Geometry and Trigonometry - Page 155by Adrien Marie Legendre - 1838 - 269 pagesFull view - About this book
 | Adrien Marie Legendre - Geometry - 1806 - 482 pages
...AQ, AK, ayant même base AOLE , sont entre eux comme leurs hauteurs AD, AM. Ainsi on aura les deux proportions, sol. AG : sol. AQ : : AB : AO, sol. AQ : sol. AK : : AD : AM. Multipliant ces deux proportions par ordre, et omettant , dans le résultat, le multiplicateur commun... | |
 | Adrien-Marie Legendre - Funciones de Legendre - 1807 - 372 pages
...tienen la misma base AOLE , estan entre sí como sus alturas AD, AM. Así tendremos las dos proporciones sol. AG : sol. AQ : : AB : AO. . sol. AQ : sol. AK : : AD : AM. Multiplicándolas ordenadamente , y omitiendo en el resultado el factor comun sol. AQ , tendremos sol.... | |
 | Adrien Marie Legendre - Geometry - 1822 - 394 pages
...compared with each of the parallelepipedons AG, AK. The two solids AG, AQ, having the same base AEHD, are to each other as their altitudes AB, AO ; in like...sol. AQ : : AB : AO, sol. AQ : sol. AK : : AD : AM. Multiply together the corresponding terms of those proportions, omitting in the result the common multiplier... | |
 | Adrien Marie Legendre, John Farrar - Geometry - 1825 - 280 pages
...The two solids AG, AQ, having the same base AEHD are to each other as their altitudes AB, AO ; also the two solids AQ, AK, having the same base AOLE, are to each other as their altitudes AD, AM. Thus we have the two proportions solid AG : solid AQ : : AB : AO, solid AQ : solid AK :: AD : AM. Multiplying... | |
 | Adrien Marie Legendre - Geometry - 1825 - 276 pages
...AK. The two solids AG, AQ, having the same base AEHD are to each other as their altitudes AB,AO; also the two solids AQ, AK, having the same base AOLE, are to each other as their altitudes AD, AM. Thus we have the two proportions solid AG : solid AQ : : AB : AO, solid AQ : solid AK ::AD: AM. Multiplying... | |
 | Adrien Marie Legendre - Geometry - 1828 - 346 pages
...compared with each of the parallelepipedons AG, AK. The two solids AG, AQ, having the same base AEHD are to each other as their altitudes AB, AO ; in like...AM. Multiplying together the corresponding terms of those proportions, and omitting in the result the common multiplier sol. AQ ; we shall have sol. AG... | |
 | Adrien Marie Legendre - Geometry - 1830 - 344 pages
...compared with each of the parallelopipedons AG, AK. The two solids AG, AQ, having the same base AEHD are to each other as their altitudes AB, AO ; in like...manner, the two solids AQ, AK, having the same base H z A B AOLE, are to each other as their altitudes AD, AM. Hence we have the two proportions, sol AG... | |
 | Adrien Marie Legendre - Geometry - 1841 - 288 pages
...The two solids AG, AQ, having the same base AEHD are to each other as their altitudes AB, AO ; also the two solids AQ, AK, having the same base AOLE, are to each other as their altitudes AD, AM. Thus we have the two proportions solid AG : solid AQ::AB: AO, solid AQ : solid AK ::AD: AM. Multiplying... | |
 | James Bates Thomson - Geometry - 1844 - 268 pages
...with each of the parallelopipedons AG, AK. The two solids AG, AQ, having the same base E H B C AEHD, are to each other as their altitudes AB, AO ; in like...altitudes AD, AM. Hence we have the two proportions, V VL ^ \ F M V \ N 0V A ^ » ] ^ f\ BOOK VII. Multiplying together the corresponding terms of those... | |
 | Nathan Scholfield - 1845 - 894 pages
...compared with each of the parallelopipedons AG, AK. The two solids AG, AQ, having the same tase AEHD are to each other as their altitudes AB, AO ; in like...AM. Multiplying together the corresponding terms of those proportions, and omitting in the result the common multiplier sot. AQ; we shall have u £ ^ \... | |
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