![complex analysis - Let $\sum_{n=-\infty}^{\infty}a_{n}(z+1)^n$ be the laurent's series expansion of $f(z)=\sin(\frac{z}{z+1})$. Then $a_{-2}$ is - Mathematics Stack Exchange complex analysis - Let $\sum_{n=-\infty}^{\infty}a_{n}(z+1)^n$ be the laurent's series expansion of $f(z)=\sin(\frac{z}{z+1})$. Then $a_{-2}$ is - Mathematics Stack Exchange](https://i.stack.imgur.com/bFkxF.png)
complex analysis - Let $\sum_{n=-\infty}^{\infty}a_{n}(z+1)^n$ be the laurent's series expansion of $f(z)=\sin(\frac{z}{z+1})$. Then $a_{-2}$ is - Mathematics Stack Exchange
How to evaluate [math] \oint_{C} \frac{\sin(\pi z^2)+\cos(\pi z^2)}{(z-1) (z-2)} \mathrm{d}z[/math], where C is the circle [math] |z|=3 [/math] - Quora
![SOLVED: 34. Use the Divergence Theorem to compute the flux of the vector field F(I,v,2) = Vr?+w7+2' Vr? +w + out of the Burface that bounds the section of the cone 12 + SOLVED: 34. Use the Divergence Theorem to compute the flux of the vector field F(I,v,2) = Vr?+w7+2' Vr? +w + out of the Burface that bounds the section of the cone 12 +](https://cdn.numerade.com/ask_images/4c06ff5224f2437ca953a95224962d2a.jpg)
SOLVED: 34. Use the Divergence Theorem to compute the flux of the vector field F(I,v,2) = Vr?+w7+2' Vr? +w + out of the Burface that bounds the section of the cone 12 +
![special function-Euler reflection formula proof |prove that gamma(z)gamma(z -1)=pi/sin(pi Z) | for - YouTube special function-Euler reflection formula proof |prove that gamma(z)gamma(z -1)=pi/sin(pi Z) | for - YouTube](https://i.ytimg.com/vi/AwqSQ605xdU/maxresdefault.jpg)
special function-Euler reflection formula proof |prove that gamma(z)gamma(z -1)=pi/sin(pi Z) | for - YouTube
![special function-Euler reflection formula proof |prove that gamma(z)gamma(z -1)=pi/sin(pi Z) | for - YouTube special function-Euler reflection formula proof |prove that gamma(z)gamma(z -1)=pi/sin(pi Z) | for - YouTube](https://i.ytimg.com/vi/GberBuFE76I/maxresdefault.jpg)