 | Charles Davies - Geometry - 1886 - 340 pages
...Partllolopipedon < have a third parallelopipedon AQ, which may be compared with each of the parallelopipedous AG, AK, The two solids AG, AQ, having the same base...to each other as their altitudes AB, AO ; in like mannor, the two solids AQ AK, having the same base AOLE, are to each other as their altitudes AD, AMHence,... | |
 | Adrien Marie Legendre - Geometry - 1852 - 436 pages
...compared with each of the parallelopipedons AGr AK. . I The two solids AG, AQ, having the same base ADHE are to each other as their altitudes AB, AO: in like manner, the two solids AQ, A OLE, are to each other Hence, we have sol AG : sol AQ :: AB : AO•, also, sol 4Q : sol AK : : AD... | |
 | Charles Davies - Geometry - 1854 - 436 pages
...solids AG, AQ, having the same base ADHE ^ O' are to each other as their altitudes AB, AO: in like B manner, the two solids AQ, AK, having the same base...each other as their altitudes AD, AM. Hence, we have sol. AG : sol. AQ : : AB : AO; also, sol. AQ : sol. AK : : AD : AM. Multiplying together the corresponding... | |
 | Charles Davies - Geometry - 1855 - 340 pages
...: have a third parallelopipedon AQ, which may be compared with each of the parallelopipedons AG,AK- The two solids AG, AQ, having the same base AEHD,...AOLE, are to each other as their altitudes AD, AM- t B Hence, we have the two proportions, solid AG : solid AQ : : AB : AO, solid AQ : solid AK : : AD... | |
 | Adrien Marie Legendre, Charles Davies - Geometry - 1857 - 442 pages
...two solids AG, AQ, having the same base ADHE are to each other as their altitudes AB, AO: in like B~ manner, the two solids AQ, AK, having the same base...each other as their altitudes AD, AM. Hence, we have sol. AG : sol. AQ : : AB : AO; also, sol. AQ : sol. AK : : AD : AM. Multiplying together the corresponding... | |
 | Elias Loomis - Conic sections - 1857 - 242 pages
...parallelopiped AQ will thus be formed, which may be compared with each of the paral-i lelopipeds AG, AN. The two solids AG, AQ, having the same base AEHD, are to each other as their altitudes AB, AL (Prop. Vlll.) ; and the two solids AQ, AN, having the same base ALOE, are to each other as their... | |
 | Elias Loomis - Conic sections - 1858 - 256 pages
...parallelopiped AQ will thus be formed, which may oe compared with each of the paral-i lelopipeds AG, AN. The two solids AG, AQ, having the same base AEHD, are to each other as their altitudes AB, AL (Prop. VIII.) ; and B ~C the two solids AQ, AN, having the same base ALOE, are to each other as... | |
 | Benjamin Greenleaf - Geometry - 1861 - 638 pages
...have a third B parallelopipedon, AQ, which may be compared with each of the parallelopipedons AG, A K. The two solids, AG, AQ, having the same base, AEHD, are to each other as their altitudes AB, A 0 (Prop. X.) ; in like manner, the two solids AQ, AK, having the same base, A 0 LE, are to each other... | |
 | Benjamin Greenleaf - Geometry - 1862 - 518 pages
...third B C parallelopipedon, AQ, wjiich may be compared with each of the parallelopipedons AG, A K. The two solids, AG, AQ, having the same base, AEHD, are to each other as their altitudes AB, A 0 (Prop. X.) ; in like manner, the two solids AQ, AK, having the same base, A 0 LE, are to each other... | |
 | Benjamin Greenleaf - Geometry - 1862 - 532 pages
...third \! G В parallelopipedon, AQ, which may be compared with each of the parallelopipedons AG, A K. The two solids, AG, AQ, having the same base, AEHD, are to each other as their altitudes А В, А О (Prop. X.) ; in like manner, the two solids AQ, AK, having the same base, A 0 LE, are... | |
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XII.) ; in like manner, the two solids AQ, AK, having the same base, AOLE, are to each other as their altitudes AD, A M. 
