Mathematics
11 Online
OpenStudy (anonymous):
Differentiate the function y = ln(e^[-x] + xe^[-x])
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OpenStudy (anonymous):
apply chain rule
OpenStudy (anonymous):
hello
OpenStudy (anonymous):
who? me?
OpenStudy (anonymous):
.....
OpenStudy (anonymous):
help me
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OpenStudy (anonymous):
u know how to apply chain rule? @calyne?
OpenStudy (anonymous):
yeah i know that pellet what's the derivative of e^[-x]
OpenStudy (anonymous):
wait a while..
OpenStudy (anonymous):
what
OpenStudy (anonymous):
are you joking
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OpenStudy (anonymous):
OpenStudy (anonymous):
that will be dy/dx, in the picture^^
OpenStudy (apoorvk):
THAT WAS FAST!!! kudos @arnab09
OpenStudy (anonymous):
@Arnab09 :have u just write that now and upload it now !??????
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OpenStudy (anonymous):
yep..
OpenStudy (anonymous):
WOW,that was Extremely fast !!!!!!
OpenStudy (anonymous):
maybe.. :/
OpenStudy (anonymous):
thanx, BTW
OpenStudy (anonymous):
u got it? @calyne??
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OpenStudy (anonymous):
your welcome :)
OpenStudy (anonymous):
y = ln(e^[-x] + xe^[-x])
y=-x( ln (e))+xe^(-x)=-x+xe^(-x) =x(e(-x)-1)
dy/dx = x(-e(-x))+(e(-x)-1)
OpenStudy (anonymous):
and for ur info ln e =1
OpenStudy (anonymous):
idk how u got the second step, @dhashni
OpenStudy (anonymous):
applying logarithm simplification
ln(e^(-x))=-xlne=-x
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OpenStudy (anonymous):
yeah, but the second part.. u cant get the term after + sign out of log
OpenStudy (anonymous):
yeah i made a blunder mistake !!!!
OpenStudy (anonymous):
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