Find a non-zero vector in each space
$begingroup$
The problem is given below:
My result regarding to question 1 is given below(Calculated in maple):
Then, my question is how to solve the question 2? I'm in doubt what even to do. Could someone explain me, what to do?
linear-algebra
$endgroup$
add a comment |
$begingroup$
The problem is given below:
My result regarding to question 1 is given below(Calculated in maple):
Then, my question is how to solve the question 2? I'm in doubt what even to do. Could someone explain me, what to do?
linear-algebra
$endgroup$
add a comment |
$begingroup$
The problem is given below:
My result regarding to question 1 is given below(Calculated in maple):
Then, my question is how to solve the question 2? I'm in doubt what even to do. Could someone explain me, what to do?
linear-algebra
$endgroup$
The problem is given below:
My result regarding to question 1 is given below(Calculated in maple):
Then, my question is how to solve the question 2? I'm in doubt what even to do. Could someone explain me, what to do?
linear-algebra
linear-algebra
asked Apr 2 '16 at 21:16
AdiTAdiT
148119
148119
add a comment |
add a comment |
1 Answer
1
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$begingroup$
The vectors that form a basis for the column space are certainly in the column space. You can choose one of these.
$endgroup$
$begingroup$
So would the result be [3 2 1]' ??
$endgroup$
– AdiT
Apr 2 '16 at 21:50
1
$begingroup$
It is one of many possible choices: anything in the span of the column space will do.
$endgroup$
– spinoza
Apr 2 '16 at 22:46
add a comment |
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1 Answer
1
active
oldest
votes
1 Answer
1
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
The vectors that form a basis for the column space are certainly in the column space. You can choose one of these.
$endgroup$
$begingroup$
So would the result be [3 2 1]' ??
$endgroup$
– AdiT
Apr 2 '16 at 21:50
1
$begingroup$
It is one of many possible choices: anything in the span of the column space will do.
$endgroup$
– spinoza
Apr 2 '16 at 22:46
add a comment |
$begingroup$
The vectors that form a basis for the column space are certainly in the column space. You can choose one of these.
$endgroup$
$begingroup$
So would the result be [3 2 1]' ??
$endgroup$
– AdiT
Apr 2 '16 at 21:50
1
$begingroup$
It is one of many possible choices: anything in the span of the column space will do.
$endgroup$
– spinoza
Apr 2 '16 at 22:46
add a comment |
$begingroup$
The vectors that form a basis for the column space are certainly in the column space. You can choose one of these.
$endgroup$
The vectors that form a basis for the column space are certainly in the column space. You can choose one of these.
answered Apr 2 '16 at 21:43
spinozaspinoza
41824
41824
$begingroup$
So would the result be [3 2 1]' ??
$endgroup$
– AdiT
Apr 2 '16 at 21:50
1
$begingroup$
It is one of many possible choices: anything in the span of the column space will do.
$endgroup$
– spinoza
Apr 2 '16 at 22:46
add a comment |
$begingroup$
So would the result be [3 2 1]' ??
$endgroup$
– AdiT
Apr 2 '16 at 21:50
1
$begingroup$
It is one of many possible choices: anything in the span of the column space will do.
$endgroup$
– spinoza
Apr 2 '16 at 22:46
$begingroup$
So would the result be [3 2 1]' ??
$endgroup$
– AdiT
Apr 2 '16 at 21:50
$begingroup$
So would the result be [3 2 1]' ??
$endgroup$
– AdiT
Apr 2 '16 at 21:50
1
1
$begingroup$
It is one of many possible choices: anything in the span of the column space will do.
$endgroup$
– spinoza
Apr 2 '16 at 22:46
$begingroup$
It is one of many possible choices: anything in the span of the column space will do.
$endgroup$
– spinoza
Apr 2 '16 at 22:46
add a comment |
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