Siyar A’lam An-nubala Indonesia Pdf Download ##TOP##
Siyar A’lam An-nubala Indonesia Pdf Download ##TOP##
Siyar A’lam An-nubala Indonesia Pdf Download
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Show that the following complex functions have the same value for all $z$
Given $f(z) = \frac{1}{1-z}$ and $g(z) = \frac{z}{1-z}$, find the following values of $f(0)$ and $g(0)$:
(a) $-1$
(b) $1$
(c) $1$
(d) $\infty$
(e) $0$
(f) $1$
(g) $0$
I am stuck on this question. I have some thoughts, but I don’t know how to approach this. Any help would be appreciated. Thanks.
A:
You can verify that the derivative of $f$ is equal to $-\frac{1}{(1-z)^2}$ and of $g$ is equal to $\frac{1}{(1-z)^2}$.
Then observe that both $f$ and $g$ are decreasing and $\lim_{z\to\infty}f(z) = 0$ and $\lim_{z\to\infty}g(z) = \lim_{z\to\infty}f(z)$.
Then you should be able to use these facts to conclude.
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