Given A = [[1,3,5,0],[0,1,4,-2]] (where A is a 2x4 matrix, incase you dont know my notation): Find a basis for the nul(A). Then, describe the geometry of the nul(A).
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Find your rref: The nullspace is the solution space to the system of homogenoeous equations Ax=0. Therefore, Null(A) = and
Last edited by galactus; November 30th 2006 at 12:12 PM.
I just don't get what the "basis" for the null is; the linear combinations? We can automatically tell that it's lin. dependent because we can't get pivots in every row, so how do you get a lin combo.
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