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Mathematics 7 Online
OpenStudy (anonymous):

is anyone good in vector spaces let V be the vector space of 3x3 symmetric matrices over IR ,show that dim V = 6

OpenStudy (anonymous):

@ganeshie8 @BSwan

OpenStudy (anonymous):

>.< ok wrie dim v def plz

OpenStudy (anonymous):

dim = dimensions

OpenStudy (anonymous):

dimensions of V o_o

OpenStudy (anonymous):

this whole vector space assignment is greek to me idk shyt

OpenStudy (anonymous):

@amistre64 @hartnn

OpenStudy (anonymous):

What is IR?

OpenStudy (anonymous):

Oh..

OpenStudy (anonymous):

\[\mathbb{R} \]

OpenStudy (anonymous):

@jhonyy9 any clue?

OpenStudy (anonymous):

i need a book T_T

OpenStudy (anonymous):

i smell abstract algebra T_T

OpenStudy (anonymous):

ok tell me ur sylbass and ill give u the perfect book for it

OpenStudy (anonymous):

vector spaces over R i wont be able to use net after sometime sigh

OpenStudy (anonymous):

ok abstract algebra ill send u the book

OpenStudy (anonymous):

coool i'd love u forever T_T i need it for this whole assignment

OpenStudy (sidsiddhartha):

first find the basis like this 1,0,0 0,0,0 0,0,0 M2= 0,1,0 0,0,0 0,0,0 in this way..... so u'll find 9 vectors linearly independent therefore total 6 vectors as they are symmetrical so dim=6

OpenStudy (anonymous):

how do you prove that from 9 independent vectors

OpenStudy (anonymous):

to tell u i dont even know what vector space is

OpenStudy (sidsiddhartha):

then u first need to read a book :)

OpenStudy (anonymous):

uh huh i have 4 assignments due on tomorrow one of them is this so am not realy gonna read am gonna skim the texts n write what fits -.- so just tell me what to do here .-.

OpenStudy (anonymous):

A vector space is an object which is closed under addition and scalar multiplication; further, a vector space satisfies 8 axioms. Look here http://en.wikipedia.org/wiki/Vector_space#Definition

OpenStudy (anonymous):

how will those axioms help me solve it

OpenStudy (anonymous):

They don't exactly help. i sent you that page because you had mentioned that you weren't sure what a vector space was.

OpenStudy (anonymous):

oh

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