Monday
May 20, 2013

Homework Help: linear algebra

Posted by zinnia on Sunday, August 5, 2007 at 1:51pm.

Determine whether {v1, v2, v3} is a basis for R3

v1 = [1]
[-3]
[1]

v2 = [-3]
[8]
[4]

v3 = [2]
[-2]
[2]

Put the vectors as rows or columns in a matrix and perform Gaussian reduction to determne the row or column rank. In this case you should find that the rank is 3, therefore te vectors span R^3

No one has answered this question yet.

Answer this Question

First Name:
School Subject:
Answer:

Related Questions

alegbra - If v1,...,v4 are in R^4 and v3 is not a linear combination of v1, v2, ...
Linear Algebra - Let v1= (1,1,2,1) v2= (0,1,3,3) v3= (1,-1,-4,-5) v4= (1,0,-2,-4...
physic - The velocity vector V1 has a magnitude of 3.0 m/s and is directed along...
Science - To find the current in a complex circuit, it is necessary to know the ...
physics - The velocity vector V1 has a magnitude of 3.0 m/s and is directed ...
physics - The velocity vector V1 has a magnitude of 3.0 m/s and is directed ...
physics - A charge of +24.3 µC is located at (4.40 m, 6.02 m) , and a ...
Span linear - hello everyone!i'm breaking my head and desperate how to do it...
Math - For which real values of x do the following vectors form a linearly ...
Algebra - Rationalize V stands for square root 3/V2 3/V2 x V2/V2 = 3V2/V2V2= 3V2...

For Further Reading

Search
Members
Community