Yale Examination Papers

»¡Ë¹éÒ
Ginn, Heath & Company, 1892 - 139 ˹éÒ
 

à¹×éÍËÒ

©ºÑºÍ×è¹æ - ´Ù·Ñé§ËÁ´

¤ÓáÅÐÇÅÕ·Õ辺ºèÍÂ

º·¤ÇÒÁ·Õèà»ç¹·Õè¹ÔÂÁ

˹éÒ 59 - Hanc olim veteres vitam coluere Sabini, hanc Remus et frater, sic fortis Etruria crevit scilicet et rerum facta est pulcherrima Roma, septemque una sibi muro circumdedit arces.
˹éÒ 12 - If two triangles have the three sides of the one equal to the three sides of the other, each to each, the triangles are congruent.
˹éÒ 15 - AB be the given straight line ; it is required to divide it into two parts, so that the rectangle contained by the whole, and one of the parts, shall be equal to the square of the other part.
˹éÒ 54 - Redit agricolis labor actus in orbem, atque in se sua per vestigia volvitur annus.
˹éÒ 47 - Hos ego digrediens lacrimis affabar obortis : Vivite felices, quibus est fortuna peracta Jam sua ; nos alia ex aliis in fata vocamur. Vobis parta quies ; nullum maris aequor arandum, 495 Arva neque Ausoniae semper cedentia retro Quaerenda.
˹éÒ 127 - Every section of a circular cone made by a plane parallel to the base is a circle.
˹éÒ 126 - If a straight line is perpendicular to each of two straight lines at their point of intersection, it is perpendicular to the plane of those lines.
˹éÒ 40 - Homines enim ad deos nulla re propius accedunt quam salutem hominibus dando. Nihil habet nee fortuna tua majus, quam ut possis, nee natura melius, quam 5 ut velis servare quam plurimos.
˹éÒ 50 - ... mellaque decussit foliis ignemque removit, et passim rivis currentia vina repressit, ut varias usus meditando extunderet artes paulatim et sulcis frumenti quaereret herbam. [ut silicis venis abstrusum excuderet ignem...
˹éÒ 11 - If a straight line be divided into any two parts, the squares of the whole line, and of one of the parts, are equal to twice the rectangle contained by the whole and that part, together with the square of the other part. Let the straight line AB be divided into any two parts in the point C; the squares of AB, BC are equal to twice the rectangle AB, BC, together with the square of AC.

ºÃóҹءÃÁ