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Geared toward advanced undergraduates and graduate students, this text covers the coordinate system, planes and lines, spheres, homogeneous coordinates, general equations, quadric in Cartesian coordinates, and intersection of quadrics. 1947 edition.
Concise text covers basics of solid analytic geometry and provides ample material for a one-semester course. Additional chapters on spherical coordinates and projective geometry suitable for longer courses or supplementary study. 1949 edition.
This text for undergraduate students provides a foundation for resolving proofs dependent on n-dimensional systems. The two-part treatment begins with simple figures in n dimensions and advances to examinations of the contents of hyperspheres, hyperellipsoids, hyperprisms, etc. The second part explores the mean in rectangular variation, the correlation coefficient in bivariate normal variation, Wishart's distribution, more. 1961 edition.
The Book Is Intended To Serve As A Textbook For B.A. / B.Sc. Hons. And Pass Course Students Of Indian Universities And Abroad. It Is Also Meant For The Engineering Students And Other Professional Competitive Examinations Such As Ias, Ies, Pcs Etc.The Text Starts With The Introduction Of Coordinates Of A Point In A Space, Distance Formula, Projection, Direction Cosines, Locus And Followed By The Study Of The Plane, Straight Line, Sphere, Cone, Cylinder, Central Conicoids And Paraboloids. An Appendix Has Been Given On General Equation Of Second Degree. The Salient Features Of The Book Are: * Presentation Of The Subject In Natural Way * Description Of The Concepts With Justification * Grading Of Exercises * Exercises (Solved And Unsolved) After Each Section And Miscellaneous Set Of Exercises At The End Of Each Chapter. * Notes And Remarks At Proper Places
Introduction to calculus for both undergraduate math majors and those pursuing other areas of science and engineering for whom calculus will be a vital tool. Solutions available as free downloads. 1967 edition.
Two-part treatment begins with discussions of coordinates of points on a line, coordinates of points in a plane, and coordinates of points in space. Part two examines geometry as an aid to calculation and peculiarities of four-dimensional space. Abundance of ingenious problems — includes solutions, answers, and hints. 1967 edition.
A thorough, complete, and unified introduction, this volume affords exceptional insights into coordinate geometry. Invariants of conic sections and quadric surfaces receive full treatments. Algebraic equations on the first degree in two and three unknowns are carefully reviewed. Throughout the book, results are formulated precisely, with clearly stated theorems. More than 500 helpful exercises. 1939 edition.

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