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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. "
Elements of Geometry and Trigonometry: With Notes - Page 135
by Adrien Marie Legendre - 1822 - 367 pages
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New Elementary Geometry: With Practical Applications : a Shorter Course Upon ...

Benjamin Greenleaf - Geometry - 1874 - 206 pages
...have a third 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, AO (Theo. XII.) ; in like manner, the two solids AQ, AK, having the same base, AOLE, are to each other...
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New Elementary Geometry, with Practical Applications

Benjamin Greenleaf - Geometry - 1875 - 204 pages
...shall thus have a third parallelopipedon, A Q, which may be compared with each of the parallelopipedons AG, AK. The two solids, AG, A Q, having the same base,...AEHD, are to each other as their altitudes AB, AO (Theo. XII.) ; in like manner, the two solids A Q, AK, having the same base, AOLE, are to each other...
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Elements of Geometry, Conic Sections, and Plane Trigonometry

Elias Loomis - Conic sections - 1877 - 458 pages
...be formed, which may be compared \v ith each of the parallelopipeds AG, AN. The two solids AG, AR, having the same base AEHD, are to each other as their altitudes AB, AL (Pr. 8) ; and the two solids AR, AN, having the same base ALOE, are to each other as their altitudes...
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Elements of Geometry and Trigonometry: With Applications in Mensuration

Charles Davies - Geometry - 1886 - 352 pages
...pipedona . have a third parallelo. pipedon AQ, which may be compared with each of the parallelopipedons AG, AK. The two solids AG, AQ, having the same base AEHD, are to cacl1 other as their altitudes AB, AO ; in like manner, the two solids AQ AK, having the same base...
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