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Prove that W (a,2a,3a) is a subset of R^3
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subsets are closed under addition and scalar multiplication, and also contain the 0 vector
Can you prove that?
not with out knowing a little more about the question. What assumptions are to be made?
if a is a vector in W, and the matrix A is formed by multiples of a, then its not a linearly independant basis
is "a" composed of more than 4 components? or is it a 3x1 column vector? (or a 1x3 row vector)?
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(a,2a,3a) the a's are just to show that the second component is 2x the first, and the third component is 3x the first
yes, and multiples of the same vector are not linearly dependant ... they are all the same vector
|dw:1373395199694:dw|
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