Good books on conic section.

The elements of coordinate geometry (1895) by Sidney Luxton Loney

A treatise on conic sections by Salmon, George, 1819-1904

A Treatise On The Analytical Geometry (1893) by John Casey

An elementary treatise on analytical geometry by Johnston


I think this one:

Modern Calculus and Analytic Geometry by Richard A. Silverman

could be one of the references you are looking for. It is an old book, but believe me or not what I know about calculus is cause of this great book. There is a section in this book which contains:

1- Analytic Geometry in $\mathbb R^2$.

2- Analytic Geometry in $\mathbb R^3$.

I hope you can find it in Great India.

Tags:

Reference Request

Conic Sections

Related

How to generate random symmetric positive definite matrices using MATLAB? Find all values x, y and z which satisfy the equation $(x^2 + 1)(y^2 + 1) = z^2 + 1$ given that $(x^2 + 1)$ and $(y^2 + 1)$ are both primes. Why is logistic equation called "logistic"? Integral with Bessel functions of the First Kind. Density of sum of two independent uniform random variables on $[0,1]$ Inverse Laplace Transform of s/(s+1) Importance of eigenvalues Computing the integral $\int \sqrt{\frac{x-1}{x+1}}\,\mathrm dx $ How can I prove that $xy\leq x^2+y^2$? Calculating probabilities over different time intervals If $a_1,a_2,\dotsc,a_n>0 $, then $\lim\limits_{x \to \infty} \left[\frac {a_1^{1/x}+a_2^{1/x}+\dotsb+a_n^{1/x}}{n}\right]^{nx}=a_1 a_2 \dotsb a_n$ $f^{-1}(U)$ is regular open set in $X$ for regular open set $U$ in $Y$, whenever $f$ is continuous.

Recent Posts