Appropriate book for my Linear Algebra course.
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I'm trying to find an appropriate book which covers most topics taught in my course. I have researched many books suggested on the forums. But my problem is while all books I have seen cover the classic linear algebra topics I have on my course like
Field, vector space, basis, linear independence, Gaussian elimination, echelon form, solution to linear system, linear maps, isomorphism, change of basis matrix, determinants, Gram-Schmidt process, matrix representation of a linear transformation, diagonalizable operators, eigenvalues, eigenvectors, symmetric matrices and spectral theorem . . .
they don't cover topics like
Cartesian and parametric equations (and conversion between them), Cartesian equations of a plane through 3 points, mutual position of planes/lines and planes/lines in $mathbbR^3$, distance between a point/line/plane and a point/line/plane in $mathbbR^3$.
I understand that those might be not the main concern of most linear algebra courses, but still can anyone suggest me a book for those stuff?
linear-algebra reference-request book-recommendation
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up vote
-2
down vote
favorite
I'm trying to find an appropriate book which covers most topics taught in my course. I have researched many books suggested on the forums. But my problem is while all books I have seen cover the classic linear algebra topics I have on my course like
Field, vector space, basis, linear independence, Gaussian elimination, echelon form, solution to linear system, linear maps, isomorphism, change of basis matrix, determinants, Gram-Schmidt process, matrix representation of a linear transformation, diagonalizable operators, eigenvalues, eigenvectors, symmetric matrices and spectral theorem . . .
they don't cover topics like
Cartesian and parametric equations (and conversion between them), Cartesian equations of a plane through 3 points, mutual position of planes/lines and planes/lines in $mathbbR^3$, distance between a point/line/plane and a point/line/plane in $mathbbR^3$.
I understand that those might be not the main concern of most linear algebra courses, but still can anyone suggest me a book for those stuff?
linear-algebra reference-request book-recommendation
1
If you're taking a course, don't you have an assigned textbook for the course already?
â Hans Lundmark
Aug 18 at 9:00
@Hans Lundmark I have a couple of suggested books but still none of them contain these topics broadly
â Turan Nasibli
Aug 18 at 19:08
add a comment |Â
up vote
-2
down vote
favorite
up vote
-2
down vote
favorite
I'm trying to find an appropriate book which covers most topics taught in my course. I have researched many books suggested on the forums. But my problem is while all books I have seen cover the classic linear algebra topics I have on my course like
Field, vector space, basis, linear independence, Gaussian elimination, echelon form, solution to linear system, linear maps, isomorphism, change of basis matrix, determinants, Gram-Schmidt process, matrix representation of a linear transformation, diagonalizable operators, eigenvalues, eigenvectors, symmetric matrices and spectral theorem . . .
they don't cover topics like
Cartesian and parametric equations (and conversion between them), Cartesian equations of a plane through 3 points, mutual position of planes/lines and planes/lines in $mathbbR^3$, distance between a point/line/plane and a point/line/plane in $mathbbR^3$.
I understand that those might be not the main concern of most linear algebra courses, but still can anyone suggest me a book for those stuff?
linear-algebra reference-request book-recommendation
I'm trying to find an appropriate book which covers most topics taught in my course. I have researched many books suggested on the forums. But my problem is while all books I have seen cover the classic linear algebra topics I have on my course like
Field, vector space, basis, linear independence, Gaussian elimination, echelon form, solution to linear system, linear maps, isomorphism, change of basis matrix, determinants, Gram-Schmidt process, matrix representation of a linear transformation, diagonalizable operators, eigenvalues, eigenvectors, symmetric matrices and spectral theorem . . .
they don't cover topics like
Cartesian and parametric equations (and conversion between them), Cartesian equations of a plane through 3 points, mutual position of planes/lines and planes/lines in $mathbbR^3$, distance between a point/line/plane and a point/line/plane in $mathbbR^3$.
I understand that those might be not the main concern of most linear algebra courses, but still can anyone suggest me a book for those stuff?
linear-algebra reference-request book-recommendation
edited Aug 18 at 15:14
Brahadeesh
4,15131550
4,15131550
asked Aug 18 at 2:53
Turan Nasibli
1
1
1
If you're taking a course, don't you have an assigned textbook for the course already?
â Hans Lundmark
Aug 18 at 9:00
@Hans Lundmark I have a couple of suggested books but still none of them contain these topics broadly
â Turan Nasibli
Aug 18 at 19:08
add a comment |Â
1
If you're taking a course, don't you have an assigned textbook for the course already?
â Hans Lundmark
Aug 18 at 9:00
@Hans Lundmark I have a couple of suggested books but still none of them contain these topics broadly
â Turan Nasibli
Aug 18 at 19:08
1
1
If you're taking a course, don't you have an assigned textbook for the course already?
â Hans Lundmark
Aug 18 at 9:00
If you're taking a course, don't you have an assigned textbook for the course already?
â Hans Lundmark
Aug 18 at 9:00
@Hans Lundmark I have a couple of suggested books but still none of them contain these topics broadly
â Turan Nasibli
Aug 18 at 19:08
@Hans Lundmark I have a couple of suggested books but still none of them contain these topics broadly
â Turan Nasibli
Aug 18 at 19:08
add a comment |Â
1 Answer
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The chapter 2 (Coordinate Systems and Coordinate Transformations) of the following bookhttp://ads.harvard.edu/books/1989fcm..book/Chapter2.pdf
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1 Answer
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1 Answer
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oldest
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up vote
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The chapter 2 (Coordinate Systems and Coordinate Transformations) of the following bookhttp://ads.harvard.edu/books/1989fcm..book/Chapter2.pdf
add a comment |Â
up vote
0
down vote
The chapter 2 (Coordinate Systems and Coordinate Transformations) of the following bookhttp://ads.harvard.edu/books/1989fcm..book/Chapter2.pdf
add a comment |Â
up vote
0
down vote
up vote
0
down vote
The chapter 2 (Coordinate Systems and Coordinate Transformations) of the following bookhttp://ads.harvard.edu/books/1989fcm..book/Chapter2.pdf
The chapter 2 (Coordinate Systems and Coordinate Transformations) of the following bookhttp://ads.harvard.edu/books/1989fcm..book/Chapter2.pdf
answered Aug 18 at 3:02
Pascal55
1
1
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1
If you're taking a course, don't you have an assigned textbook for the course already?
â Hans Lundmark
Aug 18 at 9:00
@Hans Lundmark I have a couple of suggested books but still none of them contain these topics broadly
â Turan Nasibli
Aug 18 at 19:08