You are not logged in.
(a) Consider a system of equations below,
I have been trying to solve these two questions but I stuck, especially the first one.
How I did (a):
then i get
and here is where I stuck. I just learned these two rules yesterday.
Last edited by iLloyd054 (2014-04-02 18:16:04)
Offline
b) First:
D = - 60 r s t
Dx = - 48 s t
Dy = - 144 r t
Dz = - 228 r s
D / Dx = x = 4 / (5 r)
D / Dy = y = 12 / (5 s)
D / Dz = z = 19 / (5 t)
So x = 4 / (5 r), y = 12 / (5 s), z = 19 / (5 t)
a) Gauss Jordan elimination. Here is one way.
Add (-2 * row1) to row2
Add (-4 * row1) to row3
Divide row2 by -7
Add (7 * row2) to row3
Divide row3 by -8
Add (-13 / 7 * row3) to row2
Add (-5 * row3) to row1
Add (-3 * row2) to row1
In mathematics, you don't understand things. You just get used to them.
If it ain't broke, fix it until it is.
Always satisfy the Prime Directive of getting the right answer above all else.
Offline
Thanks bobbym, now I learn new concept about gauss elimination. I didin't know that you can divide to get zero, I was holding on (# * row1) to row3 procedure
Offline
Hi;
Since you can divide any equation by something other than 0 you can also divide a row.
In mathematics, you don't understand things. You just get used to them.
If it ain't broke, fix it until it is.
Always satisfy the Prime Directive of getting the right answer above all else.
Offline