This page contains MathML for the sample equations, created in Amaya 2.0. To view the equations as intended, open this page in Amaya or another application able to render or process MathML. Early versions of Amaya (such as that currently in the outland locker) do not render the equations completely; ver. 2.0 may be installed elsewhere on Athena before long, or you download it for your own machine from http://w3c.org/Amaya/

$x\text{'}+y^2=z_i^2$

$-2\ln |x-2|+3\ln |x-3|+C$

$y=k{e}^{x^2/2}+1$

$\frac{\mathrm{dr}}{\mathrm{dt}}=\frac{1}{\pi }$

[-1⁄$\sqrt{3},0]\bigcup [1/\sqrt{3},+\infty ]$

$\frac{\mathrm{cos\; x}}{2\sqrt{\mathrm{sin\; x}}}$

$A={\int }_0^1\frac{\ln (x+1)\sqrt{x^2+2x+2}}{x+1}$ dx

$\frac{1}{2}{\int }_0^{\pi }{\sin }^2$ 3θdθ = $\frac{\pi }{12}$