| Great Britain. Committee on Education - 1853
...Upon the same base and upon the same side of it there cannot be two triangles that have their sides **which are terminated in one extremity of the base,...one another, and likewise those which are terminated** at the other extremity. 2. The greater side of every triangle is opposite to the greater angle. 3.... | |
| Euclides - 1841 - 351 páginas
...upon the same base EF, and upon the same side of it, there can be two triangles that have their sides **which are terminated in one extremity of the base equal to one another, and likewise** their sides terminated in the other extremity: but this is impossible ; * therefore, if the base BC... | |
| Chambers W. and R., ltd - 1842
...upon the same base, and ou the same side of it, there cannot be two triangles that have their sides **which are terminated in one extremity of the base...another, and likewise those which are terminated in the** otlu-r extremity equal to one another. This is proved by examining separately every possible position... | |
| John Playfair - 1842 - 317 páginas
...same base EF, and upon the same side of it, there can be two triangles EDF.EGF, that have their sides **which are terminated in one extremity of the base equal to one another, and likewise** their sides terminated in the other extremity ; but this is impossible (7. 1.) ; therefore, if the... | |
| Euclides - 1842
...upon the same base EF, and upon the same side of it, there can be two triangles having their sides **which are terminated in one extremity of the base equal to one another, and likewise** their sides terminated in the other extremity : But this is impossible (7. 1.); therefore, if the base... | |
| William Chambers, Robert Chambers - 1842
...upon the am« base, and on the same side of it, there cantol be two triangles that have their sides **which are terminated in one extremity of the base equal to one** uotber, and likewise those which are terminated in tbeodwrntremiry equal to one another. This is proved... | |
| 1844
...upon the same base, and on the same side of it, there cannot be two triangles which have the sides **terminated in one extremity of the base equal to one...those which are terminated in the other extremity** equal. 2. Upon a given straight lino, to describe a segment of a circle which shall contain an angle... | |
| Euclides - 1845
...upon the same base, and upon the same side of it, there can be two triangles which have their sides **which are terminated in one extremity of the base equal to one another, and likewise those** sides which are terminated in the other extremity; but this is impossible. (i. 7.) Therefore, if the... | |
| Euclid, James Thomson - 1845 - 352 páginas
...upon the same base EF, and upon the same side of it, there would be two triangles having their sides **which are terminated in one extremity of the base equal to one another, and likewise** their sides terminated in the other extremity; but (I. 7) this is impossible: therefore, if the base... | |
| Euclid - 1845 - 199 páginas
...upon the same base EF, and upon the same side of it, there can be two triangles that have their sides **which are terminated in one extremity of the base equal to one another, and likewise** their sides terminated in the other extremity: but this is impossiblef; therefore, * 7. i. if the base... | |
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