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OpenStudy (anonymous):
OpenStudy (anonymous):
@ganeshie8 ?
OpenStudy (anonymous):
@mathslover ?
OpenStudy (anonymous):
@Hero ?
hero (hero):
I would say use the condensation method, but that would be too tedious.
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OpenStudy (anonymous):
very tedious!!
OpenStudy (anonymous):
if we take 1/z^2 common from 1st row
and 1/x^2 from second row
and 1/x^2*z^2 from third row
OpenStudy (anonymous):
will it simplify the calculation?
OpenStudy (anonymous):
@ParthKohli ?
OpenStudy (anonymous):
@iambatman ?
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OpenStudy (anonymous):
@dan815 ?
hero (hero):
Your approach seems like a pretty good idea.
OpenStudy (anonymous):
cant simplify it further what to do ?
hero (hero):
Once you've simplified it as much as you can, you should be able to use condensation method more conveniently.
OpenStudy (anonymous):
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OpenStudy (anonymous):
@Loser66 ?
OpenStudy (anonymous):
@Miracrown ?
OpenStudy (anonymous):
@aajugdar ?
OpenStudy (anonymous):
determinant :O
OpenStudy (anonymous):
are you supposed to find values of x,y,z?
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OpenStudy (anonymous):
or just solve it
OpenStudy (anonymous):
just solve it
OpenStudy (anonymous):
and write final equation
OpenStudy (anonymous):
then then whats the prob
OpenStudy (anonymous):
yes
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OpenStudy (anonymous):
the expansion is too long
OpenStudy (anonymous):
take 1/z out of first row
then 1/x out of 2nd
1/xz out of third
OpenStudy (anonymous):
ya thats what i did
OpenStudy (anonymous):
1/z^2 common from 1st row
and 1/x^2 from second row
and 1/x^2*z^2 from third row
OpenStudy (anonymous):
not sqeure term
do u c all the terms in power?
how can you take squere out
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hero (hero):
It's a bit tedious but it can be done
OpenStudy (anonymous):
yes
OpenStudy (anonymous):
will it be easy if we do not take out square?
OpenStudy (anonymous):
OpenStudy (anonymous):
solve it now
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OpenStudy (anonymous):
still it long :P
OpenStudy (anonymous):
@aajugdar
OpenStudy (anonymous):
@aajugdar
OpenStudy (anonymous):
hah
whats wrong with this one
OpenStudy (anonymous):
i doubt you will be able to simplify it more
so u will hv to solve as it is now
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OpenStudy (anonymous):
please try once
OpenStudy (anonymous):
.-.
OpenStudy (anonymous):
?
OpenStudy (sweetburger):
i have not seen a matrice of such proportions in a while now
OpenStudy (anonymous):
?
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OpenStudy (tkhunny):
With some judicious factoring, some of which has been mentioned before, we have:
\(\dfrac{z+y}{z^{3}}\cdot\dfrac{x+y}{x^{3}}\cdot\left|\begin{matrix}\dfrac{-x}{y+z} & 1 & 1 \\ 1 & 1 & \dfrac{-z}{x+y}\\ y & x+2y+z & y\end{matrix}\right| = 0\)
Sure, it's a little tedious, but go ahead and stick to it until you get it!