#Hello I need help with this
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In problems 377 to 382, find a basis and the dimension of the solution space of the indicated homogeneous system.
I saw a friend do gauss jordan but im not sure u can do that cuz theres not really examples on the book
or at least I didnt find
and we have done none in class either
Gauss Jordan is the way to do it
is it the only/easiest way?
if the coefficient matrix is invertible then you know the solution space is {0}
else you have you use Gauss Jordan / any process for solving a system of linear equalities
So I can just use gauss?
yes
obviously you can use the thing that solves a system to solve a system lol
,w RREF{{1,3,-2},{1,-5,3},{2,-1,3}}
should get it's row equivalent to identity
by gauss
ok
accidentally put x y z instead of x1 x2 and x3 but ye
ok
now what
conclude what the dimension and basis is...
the solution space is {0}
what's the dimension of that subspace
is the basis simply 0
uh
I thought you only spoke about linearly dependency when you had more than 1 vector
so theres no basis so no dimension?
the dimension is the cardinality of the basis
{} is the basis, so |{}| = 0
it's 0 dimensional
number of elements in a (finite) set
so basis is an empty set and dimension is 0?
k
it doesnt but its ok thank you
ill keep this open in case I need help w anything else
@sand nimbus has given 1 rep to @nocturne kraken
ok I need help
im doing 384, ill send the translation and what i tried
Not available. But a separate question should have a separate thread
alr sure