If the column space of a 3x3 matrix consists of all vectors b=[b1, b2, b3] such that
b1+ b2= 3b3 then,
one of the following set of the vectors forms a basis for the left null space of that matrix:
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If the column space of a 3x3 matrix consists of all vectors b=[b1, b2, b3] such that
b1+ b2= 3b3 then,
one of the following set of the vectors forms a basis for the left null space of that matrix:
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Answer:
Already b=(b1, b2, b3) has given
Step-by-step explanation:
In last thereis b3 so that when b1 +b2 = 3b3, if there is already b3 then 3b comes and it will be added to it so it becomes 3b3