Asked by Anna
determine whether or not the given set forms a basis for the indicated subspace:
#1
{1,1,0), (1,1,1)} for the subspace of R^3 of all (x,y,z) such that y= x+z
#2
{[1,2,-1,3), (0,0,0,0)} for the subspace of R^4 of all vectors of the form (a,b, a-b,a+b)
and
#3
{(2,0,2), (1,1,1)} for the subspace of R^3 generated by (1,0,1) and (0,1,0)
#1
{1,1,0), (1,1,1)} for the subspace of R^3 of all (x,y,z) such that y= x+z
#2
{[1,2,-1,3), (0,0,0,0)} for the subspace of R^4 of all vectors of the form (a,b, a-b,a+b)
and
#3
{(2,0,2), (1,1,1)} for the subspace of R^3 generated by (1,0,1) and (0,1,0)
Answers
Answered by
tom atos
hei anna!!!!
mer name is tom atos, gernus ertroidenar. thet es herd maeth! i tink i kknwos poepla dat welr herlp!
@ms.susy
@poe.tato
herve fern!
tom atos <3
mer name is tom atos, gernus ertroidenar. thet es herd maeth! i tink i kknwos poepla dat welr herlp!
@ms.susy
@poe.tato
herve fern!
tom atos <3
Answered by
tom atos
oerps werng perosn!
@ms.sue
k dert sherd werk!
herve fern!
tom.atoss
@ms.sue
k dert sherd werk!
herve fern!
tom.atoss
Answered by
tom atos
i ded et wreng agern!
@ms. sue
i thaenk edet weall awerk!
heradve fern!
tom atos <3
@ms. sue
i thaenk edet weall awerk!
heradve fern!
tom atos <3
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