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" To make a triangle of which the sides shall be equal to three given straight lines, but any two whatever of these must be greater than the third (20. "
Queen's scholarship examination. Amner's eight years' scholarship questions ... - Página 80
por Joseph Wollman - 1879
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Elements of Geometry: Containing the First Six Books of Euclid, with a ...

John Playfair - 1806 - 320 páginas
...Therefore, if from the ends of, &c. QED a 20. 1. b 3. Post. c 11. Def. PROP. XXII. PROB. TO construct a triangle of which the sides shall be equal to three...given straight lines; but any two whatever of these lines must be greater than the third1. Let A, B, C be the three given straight lines, of which any...
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The Elements of Euclid: The Errors, by which Theon, Or Others, Have Long Ago ...

Robert Simson - 1806 - 546 páginas
...if from the ends of, &c. QED PROP. XXII. PROB. TO make a triangle of which the sides shall be See v. equal to three given straight lines, but any two whatever of these must be greater than the third a. aso. i. Let A, B, C be the three given straight lines, of which any two whatever are greater than...
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Pantologia. A new (cabinet) cyclopædia, by J.M. Good, O. Gregory ..., Volumen5

John Mason Good - 1813 - 714 páginas
...less than the other two sides of the triangle, but (hall contain a greater angle. Prop. XXII. Prob. To make a triangle of •which the sides shall be equal to three given 4trai;ht lines, but any two whatever of these must be greater than the third. Prop. XXII 1. Pr<>b....
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The Elements of Euclid; viz. the first six books, together with the eleventh ...

Euclides - 1814 - 560 páginas
...if from the ends of, &c. QED PROP. XXII. PROB. To make a triangle of which the sides shall be See N. equal to three given straight lines, but any two whatever of these must be greater than the third".'to. v Let A, B, C be the three given straight lines, of which any two whatever are greater...
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The Elements of Euclid: Viz. the First Six Books, Together with the Eleventh ...

Euclides - 1816 - 588 páginas
...if from the ends of, &c. QED PROP. XXII. PROB. To make a triangle of which the sides shall be Sec x. equal to three given straight lines, but any two whatever of these must be greater than the third ". • 20. i Let A, B, C be the three given straight lines, of which any two whatever are greater than...
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A Treatise on Spherics: Comprising the Elements of Spherical Geometry, and ...

Daniel Cresswell - 1816 - 352 páginas
...describe a spherical triangle, of which the sides shall be equal to three given arches of great circles : but any two whatever of these must be greater than the third*. It is evident, that Art. 92. 59. and 31. may be applied to the construction of this problem, and its...
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Pantologia. A new (cabinet) cyclopædia, by J.M. Good, O. Gregory ..., Volumen5

John Mason Good - 1819 - 800 páginas
...than the other two sides of the triangle, but ih.il] contain a gre.iter angle. Prop. XXII. Prob. To make a triangle of which the sides shall be equal...whatever of these must be greater than the third. Hicp X.X111. i'rob. At a given point in a given streicht line, to male a rectilineal angle equal to...
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Elements of Geometry: Containing the First Six Books of Euclid, with a ...

John Playfair - 1819 - 350 páginas
...greater than the angle BAC. Therefore, if from the ends of, &c. Q, ED PROP. XXII. PROB. To construct a triangle of which the sides shall be equal to three...given straight lines ; but any two whatever of these lines must be greater than the third (20. 1.). Let A, B", C be the three given straight lines, of which...
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The Elements of Euclid: Viz. the First Six Books, Together with the Eleventh ...

Euclid, Robert Simson - 1821 - 514 páginas
...the angle BDC greater than the angle BAC. Therefore, if from the ends of, &c. QED PROP. XXII PROB. To make a triangle of which the sides shall be equal...two whatever of these must be greater than the third (20. 1.)* Let A, B, C be the three given straight lines, of which any two whatever are greater than...
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The First Six Books with Notes

Euclid - 1822 - 222 páginas
...Euclid assumes that the circles intersect ; but this is easily demonstrated from the conditions of the problem, that any two of the given lines must be greater than the third ; for since the sum of the radii DG and EF is greater than DE, part of each circle must be within the...
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