Tiny MCE Intergration
<p> For the function <span class='mee'> f(x)=\frac{2z^2+2}{x^2-3z}\sin x^2</span>, identify the poles (singular points), find the corresponding residues, and evaluate the integral </p> <div class='mee'>I=\oint_C f(z)dz \text{,}</div> <p> where <span class='mee'>C</span> is the contour <span class='mee'>\lvert z\rvert=5</span>, mapped counter-clockwise. </p> <div class='mee'>\sum_x^y \sin \theta</div> <p> The standard chunk of Lorem Ipsum used since the 1500s is reproduced below for those interested. Sections 1.10.32 and 1.10.33 from "de Finibus Bonorum et Malorum" by Cicero are also reproduced in their exact original form, accompanied by English versions from the 1914 translation by H. Rackham. </p>