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Mathematics
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OpenStudy (howard-wolowitz):
I need a explanation to these:
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OpenStudy (howard-wolowitz):
For the first one: A(x-5)+1(x-4)=-x+6
A(x-5)+x-4=-x+6
A(x-5)=-2x+10
now plug in x=6
OpenStudy (anonymous):
expain what? i.e. what are you trying to do?
is this partial fraction decomposition?
OpenStudy (howard-wolowitz):
I know how to work these two! i got as far as that ^
OpenStudy (howard-wolowitz):
*dont know how
OpenStudy (howard-wolowitz):
and yes these are partial functions... if thats what their called
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OpenStudy (anonymous):
you got this far
\[A(x-5)=-2x+10\] right?
OpenStudy (howard-wolowitz):
yes
OpenStudy (anonymous):
you could
a) distribute on the right and get \(Ax-10=-2x+10\) which means \(A=-2\) be equating the coefficients
OpenStudy (anonymous):
or you could
b) factor on the left and get
\[A(x-5)=-2(x-5)\] from which you see \(A=-2\) with your eyeballs
OpenStudy (anonymous):
lol i meant "distribute on the left" or
"factore on the right"
got those backwards sorry b
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OpenStudy (howard-wolowitz):
I do see with my eyeballs. lol.. and I"ll try both ways. Thanks!
OpenStudy (anonymous):
damn i am full of typos
if you distribute on the LEFT you get
\[Ax-5A=-2x+10\]
OpenStudy (anonymous):
in any case it should be clear that \(A=-2\)
OpenStudy (howard-wolowitz):
I gotcha, thanks you for explaining that
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