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A = 3x4 matrix 3, 2, 1, 10 -2, -3, -9, 5 3, 4, 11, -4 Find a basis for the row space of A
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Can you describe the row space in words?
You can use the pivot rows of rref(A) i.e. reduced row echelon form of A
ahh ok thanks
That's one way to do it, LOL. (I would show that they are linearly independent, so the 3 rows are a basis for the rowspace. But that's what rref does too.)
|dw:1335217658661:dw|wait i still don't understand
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row reduce the matrix
the row space is the reduced rows, the colspace is the original cols
the basis for the row space are the non-zero rows you obtain after row reducng the matrix
"there can be only one" - the highlander
medals that is :/
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