SOLUTION: Find a basis for the subspace of R^3 consisting of all vectors [x1, x2, x3] such that −2x1−7x2−4x3=0.
Algebra
->
Matrices-and-determiminant
-> SOLUTION: Find a basis for the subspace of R^3 consisting of all vectors [x1, x2, x3] such that −2x1−7x2−4x3=0.
Log On
Algebra: Matrices, determinant, Cramer rule
Section
Solvers
Solvers
Lessons
Lessons
Answers archive
Answers
Click here to see ALL problems on Matrices-and-determiminant
Question 1159841
:
Find a basis for the subspace of R^3 consisting of all vectors [x1, x2, x3] such that −2x1−7x2−4x3=0.
Answer by
ikleyn(52787)
(
Show Source
):
You can
put this solution on YOUR website!
.
Just solved under this link
https://www.algebra.com/algebra/homework/Matrices-and-determiminant/Matrices-and-determiminant.faq.question.1159894.html
https://www.algebra.com/algebra/homework/Matrices-and-determiminant/Matrices-and-determiminant.faq.question.1159894.html