| John Keill - Logarithms - 1723 - 364 pages
...Angle HAC is alfo equal to the Angle MDF. Therefore the two Triangles MDF, HAC, have two Angles of the **one equal to two Angles Of the other, each to each, and** one Side of the one equal to one Side of the other, viz. that which is fubtended by one of the equal... | |
| John Keill - Trigonometry - 1733 - 397 pages
...Angle HAG is alfo equa to the Angle MDF. Therefore the two Triangles MDF, HA C, have two Angles of the **one equal to two Angles of the other, each to each, and** one Side of the one equal to one Side of the other, viz. that which is fubtended by one of the equal... | |
| Robert Simson - Trigonometry - 1762 - 466 pages
...than the angle EDF. Wherefore if two triangles, &c. Q^ED PROP. XXVI. THEOR. T*. " TF two triangles **have two angles of one equal to two angles of the other; each to each, and** one fide equal to. one fide, viz. cither the lides adjacent to the equal angles> or the fides oppofue... | |
| Euclid, Edmund Stone - Geometry - 1765 - 464 pages
...Clavius has alfo tranflated them into Latin. PROP. XXVI. THEO R. If two triangles have two angles of the **one equal to two angles of the other, each to each, and** one fide of the one equal to one fide of the other, either that fide which is hetween the equal angles,... | |
| Robert Simson - Trigonometry - 1775 - 520 pages
...greater than the angle EDF. Wherefore, if two triangles, &c. QJLD. PROP. XXVI. THEO R. TF two triangles **have two angles of one equal to two angles of the other, each to each ; and** one fide equal to one fide, viz. either the fides adjacent to the equal angles, or the fides oppofite... | |
| Euclid - Geometry - 1776 - 264 pages
...EDF, it muft be greater. Wherefore, &c. PROP. XXVI. THEO R. TF two triangles have two angles of the **one equal to two angles •*• of the other, each to each, and** aJiJe of the one equal to ajide of the other, either thejide lying between the equal angks, orj'ubtending... | |
| Robert Simson - Trigonometry - 1781 - 466 pages
...right angi« \ FCK is equal to the right angle FCL. therefore in the two triangles FKC, FLC, there are **two angles of one equal to two angles of the other, each to each, and the** fide FC, which is adjacent to the equal angles in each, is common to both ; therefore the other fides... | |
| Euclid, John Playfair - Electronic book - 1795 - 400 pages
...triangles, &c. Q., ED a 4. i. b 34. i. PROP. XXVI. THEO R. IF two triangles have two angles of the **one equal to two angles of the other, each to each ; and** one fide equal to one fide, viz. either the fides adjacent to the equal angles, or the fides oppofite... | |
| Benjamin Donne - 1796
...remaining angle of me nwji be equal to the remaining angle of the other. THEOREM 15. If two triangles **have two angles of one equal to two angles of the other, each to each, and** one s1de of one equal to one D side side of the other, the triangles are equal in every refpcEl. —... | |
| Alexander Ingram - Trigonometry - 1799 - 351 pages
...Cv.ED 84. i. b 34. i. PROP. BooK I. 54.i, PROP. XXVI. THEOR. TF two triangles have two angles of the **one equal to -*- two angles of the other, each to each ; and** one fide equal to one fide, viz. either the fides adjacent to the equal angles, or the fides oppofite... | |
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