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y=e^x+e^x+e...
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\[\LARGE y=e^{x+e^{x+e^{x+e}..}}\]
I dont know what to assume=y?
y= e^{x+e^x+...) y=e^{x+y}
get that ^ ?
\[\LARGE logy=(x+y)loge?\]
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and log e=1
we already have one y in the question,so we should name that to v suppose?
whats the problem in directly diff. log y =x+y ??
nothing :|
\[\LARGE \frac{dy}{dx} \times \frac{1}{y}=loge \frac{dy}{dx}+(x+y)\]
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lol, log e was 1, right ?
yes,kar to dia :o
diferentiation of loge or actual value? O_O
right side, i get 1+dy/dx
\[\frac{dy}{dx} \frac{1}{y} = logeX(x+y) + (x+y)X loge\] where X=differentition
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let me write down steps \( logy=(x+y)loge= x+y \\ (1/y )dy/dx= 1+dy/dx\) get that ?
the value of log e=1 or derivative?
log e =1 derivative = 0
OH :o oky!
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