Determine if vectors are linearly dependent or
independent:
1. (1,2), (-1,-3)
2. (2,-1,4),(4,-2,7),(1,5,8)
3. (-3,4,2),(7,-1,3),(1.1.8)
Determine if vectors are linearly dependent or
independent:
1. (1,2), (-1,-3)
2. (2,-1,4),(4,-2,7),(1,5,8)
3. (-3,4,2),(7,-1,3),(1.1.8)
For the linearly independent vectors
w1 =[ 0, 1, 0, 1 ] w2 =[1, 2, 0 ,0...
For the linearly independent vectors
w1 =[ 0, 1, 0, 1 ] w2 =[1, 2, 0 ,0 0] w3 = [0 , 2
, 1, 0]
(a) Use the Gram-Schmidt procedure to generate an orthonormal
basis.
Determine if the vectors v1= (3, 0, -3, 6),
v2 = ( 0, 2, 3, 1),...
Determine if the vectors v1= (3, 0, -3, 6),
v2 = ( 0, 2, 3, 1), and v3 = (0, -2, 2, 0 )
form a linearly dependent set in R 4. Is it a basis of
R4 ?
Which of the following sets are linearly independent?
A. { (1, 0) , (1, 1) ,...
Which of the following sets are linearly independent?
A. { (1, 0) , (1, 1) , (1-1) } in R2
B. { (1, 1, 1), (1,-1, 1), (-1, 1, 1) } in R3
C. { 1 + x, x, 2 + 3x } in P2
D. { [1 1 , [1 1
0 0] , 0 1] } in
M22
Select from the following:
1. Only A and C.
2. Only B.
3. Only D.
4. Only B and...
Please anwser in detail
Determine if the following sets of vector are linearly
independent. If not,...
Please anwser in detail
Determine if the following sets of vector are linearly
independent. If not, write one vector as a linear combination of
other vectors in the set.
[1 2 -4] , [3 3 2] , [4 5 -6]
k- If a and b are linearly independent, and if {a , b , c} is...
k- If a and b are linearly independent, and if {a , b , c} is
linearly dependent, then c is in Span{a , b}.
Group of answer choices
j- If A is a 4 × 3 matrix, then the transformation described by
A cannot be one-to-one. true/ false
L-
If A is a 5 × 4 matrix, then the transformation x ↦ A x cannot
map R 4 onto R 5.
True / false
Which of the following subsets of M_(2x2) the space of 2x2
matrix are linearly independent?
A....
Which of the following subsets of M_(2x2) the space of 2x2
matrix are linearly independent?
A. [1,3;0,2]
B. {[2,4;0,-2],[3,6;0,-3]}
C. {[1,3;0,2],[2,4;-2,3],[0,-2;-2,-1]}
D. {[1,3;0,2],[4,3;-3,1],[-5,2;1,3]}