 SOLUTIONS of the GEOMETRICAL PROBLEMS proposed at St. John's College, Cambridge, from 1830 to 1846, consisting chiefly of Examples in Plane Coordinate Geometry. With an Appendix, containing several general Properties of Curves of the Second Order...  Dēmosthenous ho peri tēs parapresbeias logos - Page 4by Demosthenes, Richard Shilleto - 1853 - 215 pagesFull view - About this book
 | John Hind - 1856 - 176 pages
...CO-ORDINATE GEOMETRY. 8vo. 16s. BY THE REV. T. GASKIN, MA Late Fellow and Tutor of Jesus College, Cambridge. SOLUTIONS of the GEOMETRICAL PROBLEMS proposed at...Second Order, and the Determination of the Magnitude and Position of the Axes of the Conic Section, represented by the General Equation of the Second Degree.... | |
 | Cambridge univ, exam. papers - 1856 - 200 pages
...John's College, Cambridge, and Assistant Master, St. Peter's School York. 8vo. 1». Gaskin.—Solutions of the Geometrical Problems proposed at St. John's...Second Order, and the Determination of the Magnitude and Position of the Axes of the Conic Section, represented by the General Equation of the Second Degree.... | |
 | Harvey Goodwin (bp. of Carlisle.) - Theology, Doctrinal - 1856 - 304 pages
...and Tutor of Jesut College, Cambridge. SOLUTIONS of the GEOMETRICAL PROBLEMS proposed at St. John.s College, Cambridge, from 1830 to 1846, consisting...Second Order, and the Determination of the Magnitude and Position of the Axes of the Conic Section, represented by the General Equation of the Second Degree.... | |
 | Cambridge univ, exam. papers - 1856 - 252 pages
...Fellow of St. John's College, and Head-Master of Sedburgh Grammar School. Fourth Edition. 8vo. 6s. Solutions of the Geometrical Problems proposed at St. John's College, Cambridge, from 1830 to 1846. By T. GASKIN, MA, late Fellow and Tutor of Jesus College, Cambridge. 8vo. 12«. Solutions of the Trigonometrical... | |
 | James Scholefield - 1857 - 234 pages
...necessary for the Purification and Perfectibility of Man. The Burney Prize Essay for the Year 1854. By JOSEPH FOXLEY, BA, Scholar of St. John's College,...Second Order, and the Determination of the Magnitude and Position of the Axes of the Conic Section, represented by the General Equation of the Second Degree.... | |
 | South Kensington Museum - Publishers' catalogs - 1857 - 772 pages
...BA, Scholar of St. John's College, Cambridge, and Assistant Master, St. Peter's School York. 8vo. Is. Gaskin. — Solutions of the Geometrical Problems...proposed at St. John's College, Cambridge, from 1830 to 184ß, consisting chieily of Examples in Plane Coordinate Geometry. With an Appendix, containing several... | |
 | William Walton - Mechanics - 1858 - 294 pages
...at St. John's College, Cambridge, from 1829 to 1846. 8vo. 9». Solutions of the Geometrical Prohlems proposed at St. John's College, Cambridge, from 1830...Second Order, and the Determination of the Magnitude and Position of the Axes of the Conic Section, represented by the General Equation of the Second Degree.... | |
 | George Leapingwell - Civil law - 1859 - 386 pages
...the Trigonometrical Problems proposed at St. John's College, Cambridge, from 1829 to 1846. 8vo. as. Solutions of the Geometrical Problems proposed at...Second Order, and the Determination of the Magnitude and Position of the Axes of the Conic Section, represented by the General Equation of the Second Degree.... | |
 | John Robert Lunn - Acceleration (Mechanics) - 1859 - 168 pages
...the Trigonometrical Problems proposed at St. John's College, Cambridge, from 1829 to 1846. 8vo. 9s. St. John's College, Cambridge, from 1830 to 1846,...Second Order, and the Determination of the Magnitude and Position of the Axes of the Conic Section, represented by the General Equation of the Second Degree.... | |
 | William Henry Besant - Fluid mechanics - 1859 - 292 pages
...Cambridge, from 1829 to 1840. 8vo. 9». St. John's College, Cambridge, from 1830 to 1840, consistmg chiefly of Examples in Plane Coordinate Geometry....Second Order, and the Determination of the Magnitude and Position of the Axes of the Conic Section, represented by the General Equation of the Second Degree.... | |
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