#1
Just a shot in the dark but apart from Gaussian-Elimination is there another way to tell if a set of vectors is linearly dependent?
United as One, Divided by Zero
#4
I don't the math.
Neverender:SSTB 4/19


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#5
Yes, but it requires the following ingredients:

One set of turkish marmelucks
Three heavy rocks from loch ness
(Atleast) eight pairs of scissors
One copy of the dead sea scrolls and
One dog named skippers.

Good luck.
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#6
Some calculators do it for you, but math/science thread anyway dude

^^ I can help with the rocks from Loch Ness if you are serious about doing it this way TS
Blog Of Awesome UGers.
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#9
Quote by Slash_HuDsOn
some way in linear algebra that I've completely forgot now cuz linear is balls compared to calc

True dat, but that doesn't help me revise lol
United as One, Divided by Zero
#10
Quote by Kensai
Yes, but it requires the following ingredients:

One set of turkish marmelucks
Three heavy rocks from loch ness
(Atleast) eight pairs of scissors
One copy of the dead sea scrolls and
One dog named skippers.

Good luck.

#11
Quote by Venice King
Some calculators do it for you, but math/science thread anyway dude

^^ I can help with the rocks from Loch Ness if you are serious about doing it this way TS


Don't tempt me...
United as One, Divided by Zero
#12
****ed up numerical stuff like LU decompostion


I'm happy just letting MATLAB do all the work for him and not worrying about it
#13
Try to use the equation in Kensai's sig.
01110111001101101
10101101000
0110010
0101
01
0
******A Console Cowboy****** 1
01
0101
0110010
10101101000
01110111001101101
#14
Quote by seljer
****ed up numerical stuff like LU decompostion


I'm happy just letting MATLAB do all the work for him and not worrying about it


Lol thanks cos i'll just whip out matlab in my exam shall i?
United as One, Divided by Zero
#15
wait, the determinant

if you do the gauss thing and you end up with a row of zeros that means that the determinant is 0