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If the null space of a $5 \times 6$ matrix $A$ is 4 -dimensional, what is the dimension of the row space of $A ?$
dim row space of $A=\operatorname{rank} A=2$
Calculus 3
Chapter 4
Vector Spaces
Section 6
Rank
Vectors
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in this problem, we have Ah, matrix. That is five by six. Bye bye. 68 drinks. And we know that dimension off the nose. Face up. These matrix is five. Sorry for. And we need to figure out the dimension of the rose face A game. We apply the rank, the room first. So the rank off, eh? ISS and minus invention off. Announce yourself, eh? So that's six minus four, which is, too, and that it is equal to do you mention up the rose face of a so
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