COR. 2. The volume of any truncated triangular prism is equal to the product of its right section by one third the sum of its lateral edges. Solid Geometry - Page 389by John H. Williams, Kenneth P. Williams - 1916 - 162 pagesFull view - About this book
| William Chauvenet - Geometry - 1871 - 380 pages
...equivalent ; therefore, the volume is ABC X \AD + ABC X or ABC X ABC X tCP, AD + BE + CF 62. Corollary II. **The volume of any truncated triangular prism is equal...section by one-third the sum of its lateral edges. For,** let AB CA'B ' C ' be any truncated triangular prism ; the right section DEF divides it into two truncated... | |
| William Chauvenet - Geometry - 1872 - 382 pages
...therefore, the volume is T» j^ , ' E ABC X + ABC X + ABC X or ABCX AD + BE + CF 62. Corollary II. **The volume of any truncated triangular prism is equal...section by one-third the sum of its lateral edges. For,** let ABC-A'B' C' be any truncated triangular prism ; the right section DEF divides it into two truncated... | |
| George Albert Wentworth - Geometry - 1877 - 416 pages
...of its base by its altitude, the sum of the volumes of these pyramids = A£CX %(DA + EB + FC). 583. **COR. 2. The volume of any truncated triangular prism...section by one-third the sum of its lateral edges. For** let AB CA' B' C' be any truncated triangular prism. Then the right section DEF divides it into two... | |
| George Albert Wentworth - Geometry - 1877 - 426 pages
...base by its altitude, the sum of the volumes of these pyramids = ABС X\ (DA + EB + FС). 583. Сон. **2. The volume of any truncated triangular prism is...section by one-third the sum of its lateral edges. For** let AB С-A' B' С' be any truncated triangular prism. Then the right section DEF divides it into two... | |
| George Albert Wentworth - Geometry - 1877 - 416 pages
...of its base by its altitude, the sum of the volumes of these pyramids = ABCX i (DA + EB + FC}. 583. **COR. 2. The volume of any truncated triangular prism...section by one-third the sum of its lateral edges.** Рог let AB С-A! B' C' be any truncated triangular prism. Then the right section DEF divides it... | |
| William Chauvenet - Geometry - 1877 - 396 pages
...equivalent ; therefore, the volume is ABCX or + ABC X \BE + ABC X \CF, AD + BE+ CF ABCX 62. Corollary II. **The volume of any truncated triangular prism is equal to the product of its right section by** one-Udrd the sum of its lateral edges. For, let ABC-A'B'C' be any truncated triangular prism ; the... | |
| William Frothingham Bradbury - Geometry - 1877 - 262 pages
...triangular prism is equal to the product of its base by one third of the sum of its lateral edges. A 78. **Cor. 2. The volume of any truncated triangular prism is equal to the product of** a right section by one third of the sum of its lateral edges. • Let GH I be a right section of the... | |
| William Frothingham Bradbury - Geometry - 1880 - 260 pages
...triangular prism is equal to the product of its uase ly one third of the sum of its lateral edges. 78i **Cor. 2. The volume of any truncated triangular prism is equal to the product of** a right section by one third of the sum of its lateral edges. Let GIII be a right section of the truncated... | |
| George Bruce Halsted - Measurement - 1881 - 258 pages
...Cor. 1. If the length of edge equals the length of base ; '' &1=&2> ^en the simplest form of wedge. **Cor. 2. The volume of any truncated triangular prism...section by one-third the sum of its lateral edges.** /X' \/ EXAM. 83. Find the volume of a wedge, of which the length of the base is 70 meters ; the width,... | |
| William Chauvenet - Geometry - 1888 - 826 pages
...been proved to be equivalent ; therefore, the volume is „ ^ -E ABCX + ABC X ABC X 62. Corollary II. **The volume of any truncated triangular prism is equal...product of its right section by one-third the sum of** Us lateral edges. For, let AB CA'B' C' be any truncated triangular prism ; the right section DEF divides... | |
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