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The book starts with simple mathematical topics- real line, coordinate plane, Pythagoras theorem, slopes and equation of straight line, circles, parabola, concepts of function, graphs of function, trigonometry. The second chapter introduces the reader with Calculus and what it is. Here derivatives, tangents, limits, continuous functions, mean value theorem etc are covered. The higher order derivatives and derivatives of polynomials are covered in chapter 3. The 4th chapter is on application of derivatives, chapter 5 is on indefinite integrals and differential equations, definite infinite is covered in chapter 6. The application of integration is the topic of chapter 7. In chapter 8 exponential and logarithm is treated. chapter 9 is on trigonometric functions. Chapter 10 is on method of integration. Chapter 11 is on further application of integration. Chapter 12 is on indeterminate form and improper integrals. Chapter 13 is on infinite series of constants. Chapter 14 is on power series. The actual geometric analysis and calculus begins at chapter 15 with conic sections. The chapter is on polar coordinates, the chapter 17 is on parametric equations and vectors in the plane. Chapter 18 is on vectors in 3Dspace and surfaces. Chapter 19 is on partial derivatives and chapter 20 is on volumes of integrated integrals and final chapter 21 is on line integrals, surface integrals, volume integrates, Gauss theorem and Stokes Theorem.

Once you start reading this book, you won't want to leave this reading. It is one of the best book on calculus.

**Calculus With Analytic Geometry**2nd Edition by George Simmons pdf free. George Simmons is a mathematician in the field of Analytic Geometry. The book is highly recommended in whichever field you are in- physics, engineering, chemistry or biology. This book contains most of the required mathematics in any subjects and explains them is a very clear manner. Once you have read it will become clear that the author has a clear mathematical vision for equations. Some example screen shots are below.The book starts with simple mathematical topics- real line, coordinate plane, Pythagoras theorem, slopes and equation of straight line, circles, parabola, concepts of function, graphs of function, trigonometry. The second chapter introduces the reader with Calculus and what it is. Here derivatives, tangents, limits, continuous functions, mean value theorem etc are covered. The higher order derivatives and derivatives of polynomials are covered in chapter 3. The 4th chapter is on application of derivatives, chapter 5 is on indefinite integrals and differential equations, definite infinite is covered in chapter 6. The application of integration is the topic of chapter 7. In chapter 8 exponential and logarithm is treated. chapter 9 is on trigonometric functions. Chapter 10 is on method of integration. Chapter 11 is on further application of integration. Chapter 12 is on indeterminate form and improper integrals. Chapter 13 is on infinite series of constants. Chapter 14 is on power series. The actual geometric analysis and calculus begins at chapter 15 with conic sections. The chapter is on polar coordinates, the chapter 17 is on parametric equations and vectors in the plane. Chapter 18 is on vectors in 3Dspace and surfaces. Chapter 19 is on partial derivatives and chapter 20 is on volumes of integrated integrals and final chapter 21 is on line integrals, surface integrals, volume integrates, Gauss theorem and Stokes Theorem.

Once you start reading this book, you won't want to leave this reading. It is one of the best book on calculus.

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