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OpenStudy (samiam):
OpenStudy (samiam):
I need help with part c
razor99 (razor99):
srry
OpenStudy (samiam):
mth3v4 Can you help me plz????
OpenStudy (anonymous):
im not very good with marices but ill
"try"
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OpenStudy (samiam):
okkiedokieee
OpenStudy (anonymous):
it will probably take time
pulling books
OpenStudy (samiam):
lol Thanx
razor99 (razor99):
did u told me that question
OpenStudy (samiam):
sorry?
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OpenStudy (anonymous):
sorries
:(
OpenStudy (anonymous):
dont know this 1
razor99 (razor99):
r u ok mth3v4
OpenStudy (anonymous):
I apologize, I didn't know you wanted me to help with this question. I'm taking a look now.
OpenStudy (samiam):
thanks jemurray. I was busy fighting with someone on os
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OpenStudy (samiam):
So it was fine lol
OpenStudy (anonymous):
Okay, these are just asking for relatively simple verifications. Let me show you how to do the first one.
razor99 (razor99):
Jemurray3 and SamIam are typing replies…
OpenStudy (samiam):
ok i did the first two parts but let me see what u got i really need part c
OpenStudy (samiam):
Razor are you ok?
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OpenStudy (anonymous):
Oh, okay, well if you did the first two I won't bother :) Watch now:
\[ A^{-1}\cdot A = \frac{1}{5}(2I - A) \cdot A = \frac{1}{5}(2I\cdot A - A^2) \]
but since
\[A^2 -2IA + 5I = 0\]
as per the assumption, then
\[2IA - A^2 = 5I\]
so plugging that in yields
\[\frac{1}{5}(5I) = I \]
So that is in fact the proper inverse matrix.
OpenStudy (samiam):
Just processing it give me a sec :D
OpenStudy (samiam):
OHHHH GOTTTT ITTTTT Thankx jemurray :D
OpenStudy (anonymous):
No problem :)
OpenStudy (samiam):
R u gonna be around fro much longer?
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