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Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry
Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry
Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry
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Charles Smith - An Elementary Treatise on Conic Sections 1946 | Co-ordinate Geometry

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R180.00
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Product details

Condition
Secondhand
Location
South Africa
Product code
Owl House LG
Bob Shop ID
643953794

Charles Smith - An Elementary Treatise on Conic Sections 1946

Co-ordinate Geometry


Binding: Hard cover

Book Condition: Good condition for its age but it is ex-library. See photos.

Edition: 1946

Charles Smith (1844-1916) was educated at Sidney Sussex College, Cambridge, became a Fellow of Sidney Sussex in 1868, Tutor in 1875, and Master in 1890. He was Vice-Chancellor of the University of Cambridge from 1895 to 1897. He also published several works on algebra, geometry and conics. In this work on Conics, first published in 1882, he has investigated the more elementary properties of the Ellipse, Parabola, and Hyperbola, defined with reference to a focus and directrix, before considering the General Equation of the Second Degree.


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