- #1
ahmed habala
- 19
- 2
hi all
i need a good Reference about mathematics
my level in mathematics as zero
i need a good Reference about mathematics
my level in mathematics as zero
Last edited by a moderator:
Greg Bernhardt said:What topics?
What do you mean by that?ahmed habala said:my level in mathematics as zero
i mean that i don't know anything about itQuantumQuest said:What do you mean by that?
ahmed habala said:i mean that i don't know anything about it
thank you ,sirQuantumQuest said:Although this is still absolutely abstract, if anyway you know just arithmetic, then you need some pre books - like pre-algebra, pre-calculus etc. ,as to grasp the very fundamentals and go from there. There are many good texts on all these and of particular help in my opinion, is Wikipedia in order to get into context as well and maybe some history of math too.
ahmed habala said:i mean that i don't know anything about it
Andreol263 said:Try to explain what you already know, for example, if you're a high-school student you should probably know something of trigonometry and analytic geometry right?
thank you very muchMaths Absorber said:Linear Algebra Done Right - Sheldon Axler is a good book.
To understand linear algebra, you need to know the theory of matrices and determinants.
thank you you're very helpfulMaths Absorber said:Reading two books of different approaches always helps. It makes the brain interleave the concepts. Another really good book is Gilbert Strang - Linear Algebra and its Applications. However, if you need help building the background you need to start with books about matrices, algebra equations and inequalities.
thank you very muchNumericalFEA said:Hi Ahmed,
I think the best way to go would be to take an online course on edx.org . For example, there is a great course named "Linear Algebra: Foundations to Frontiers", taught by Professor Robert A. van de Geijn from the University of Texas (the course is now archived, but all the video lectures and other materials are still available). Just follow this link:
https://courses.edx.org/courses/UTAustinX/UT.5.02x/1T2015/info
The answers to exercises & problems, are sold only to actual teachers in employement. I handled a copy of the book; most beautiful on acid free, glossy paper. A first revision of it, would be much appreciated. Very easy to read and understand, illustrated, book of math that is worthy of being chosen by decisions Makers for high school (as an advanced optional three credit course) or first year college in fall quadrimester. The prerequisites of any academic first course in linear algebra taught in North America, are 1) all the math offered at primary & secondary schools, 2) a course in physical sciences and 3) a course in physics at high school. Sheldon Axler has to be mentionned first, endeed. _____ For the rare pupils who have benefited from a non conventional but geometric approach to trigonometry (where tan, cotan, sec^2, cos^2 etc correspond to specific segments of lines, may I suggest Linea Algebra, by Harold M. Edwards (with all the answers and often with full procedure; but not illustrated)?Maths Absorber said:Linear Algebra Done Right - Sheldon Axler is a good book.
To understand linear algebra, you need to know the theory of matrices and determinants.
theBin said:The answers to exercises & problems, are sold only to actual teachers in employement. I handled a copy of the book; most beautiful on acid free, glossy paper. A first revision of it, would be much appreciated. Very easy to read and understand, illustrated, book of math that is worthy of being chosen by decisions Makers for high school (as an advanced optional three credit course) or first year college in fall quadrimester. The prerequisites of any academic first course in linear algebra taught in North America, are 1) all the math offered at primary & secondary schools, 2) a course in physical sciences and 3) a course in physics at high school. Sheldon Axler has to be mentionned first, endeed. _____ For the rare pupils who have benefited from a non conventional but geometric approach to trigonometry (where tan, cotan, sec^2, cos^2 etc correspond to specific segments of lines, may I suggest Linea Algebra, by Harold M. Edwards (with all the answers and often with full procedure; but not illustrated)?
Linear algebra is a branch of mathematics that deals with linear equations, vector spaces, and linear transformations. It involves the study of matrices, determinants, and systems of linear equations.
Linear algebra is important because it provides the foundation for many other areas of mathematics, such as calculus, statistics, and computer science. It is also essential in fields like physics, engineering, and economics.
Linear algebra has many applications in the real world, including computer graphics, data analysis, machine learning, and cryptography. It is also used in solving optimization problems and modeling complex systems.
Some popular textbooks on linear algebra include "Linear Algebra and Its Applications" by David Lay, "Introduction to Linear Algebra" by Gilbert Strang, and "Linear Algebra Done Right" by Sheldon Axler. Online resources such as Khan Academy and MIT OpenCourseWare also offer free courses on linear algebra.
Some important topics in linear algebra include vector operations, matrix operations, solving systems of linear equations, eigenvalues and eigenvectors, and linear transformations. Other important concepts include determinants, inner product spaces, and diagonalization of matrices.