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Examples:
This page shows the LaTeX code and images of the last 20 images made with PresenTeX on the Web.
presentex '\int_{-\infty}^\infty f(x) dx' -f 255,255,255 -b 0,0,0 -e 1

presentex '{\rm d}l = 4\pi r^2 \epsilon(r){\rm d}r' -f 0,0,0 -b 255,255,255 -e 1

presentex '\rm{d}m = 4\pi r^2\rho(r) \rm{d}r \rightarrow m(r) = \int_{o}^{r}4\pi r^2\rho(r) \rm{d}r\hspace{0.5}' -f 0,0,0 -b 255,255,255 -e 1

presentex 'm(r) = \int_{o}^{r}\pi r^2\rho \rm{d}r' -f 0,0,0 -b 255,255,255 -e 1

presentex 'm(r) = \int_{o}^{r}4\pi r^2\rho(r) \rm{d}r\hspace{0.5} \rm{or} dm = 4\pi r^2\rho(r) \rm{d}r' -f 0,0,0 -b 255,255,255 -e 1

presentex '\frac{\rm{d}P}{\rm{d}r} = -g\rho(r) = -\frac{Gm(r)\rho(r)}{r^2}' -f 0,0,0 -b 255,255,255 -e 1

presentex '\int_{-\infty}^\infty f(x) dx' -f 255,255,255 -b 0,0,0 -e 1

presentex 'm(r) = \int_{o}^{r}4\pi r^2\rho \rm{d}r' -f 0,0,0 -b 255,255,255 -e 1

presentex '{\rm d}l = 4\pi r^2 {\rm d}r \epsilon(r)' -f 0,0,0 -b 255,255,255 -e 1

presentex 'm(r) = \int{o}{r}\pi r^2\rho \rm{d}r' -f 0,0,0 -b 255,255,255 -e 1

presentex 'm(r) = \int_{o}^{r}4\pi r^2\rho(r) \rm{d}r' -f 0,0,0 -b 255,255,255 -e 1

presentex '\rm{d}l = 4\pi r^2 \rm{d}r \epsilon(r)' -f 0,0,0 -b 255,255,255 -e 1

presentex '\frac{\partial S}{\partial t} + u \frac{\partial S}{\partial x} + v \frac{\partial S}{\partial y} + w \frac{\partial S}{\partial z} = k \frac{\partial^2 S}{\partial x^2} + k \frac{\partial^2 S}{\partial y ^2} + k \frac{\partial^2 S}{\partial z^2}' -f 0,0,0 -b 255,255,255 -e 1

presentex 'm(r) = \int_{o}^{r}4\pi r^2\rho(r) \rm{d}r \rm{or} dm = 4\pi r^2\rho(r) \rm{d}r' -f 0,0,0 -b 255,255,255 -e 1

presentex '\frac{\rm{d}P}{\rm{d}r} = -\frac{GM_r\rho(r)}{r^2} \rightarrow \left(F = -\frac{G M_1 M_2}{r^2}\right)' -f 0,0,0 -b 255,255,255 -e 1

presentex '{\rm{d}l = 4\pi r^2 \rm{d}r \epsilon(r)' -f 0,0,0 -b 255,255,255 -e 1

presentex 'm(r) = \int_{o}^{r}4\pi r^2\rho(r) \rm{d}r\hspace{0.5}\phantom{00}\rm{or}\phantom{00}\rm{d}m = 4\pi r^2\rho(r) \rm{d}r' -f 0,0,0 -b 255,255,255 -e 1

presentex '\rm{d}m = 4\pi r^2\rho(r) \rm{d} \rightarrow rm(r) = \int_{o}^{r}4\pi r^2\rho(r) \rm{d}r\hspace{0.5}' -f 0,0,0 -b 255,255,255 -e 1

presentex '\frac{\rm{d}P}{\rm{d}r} = -g\rho(r)-\frac{Gm(r)\rho(r)}{r^2}' -f 0,0,0 -b 255,255,255 -e 1

presentex '\rm{d}m = 4\pi r^2\rho(r) \rm{d} \rightarrow \rm(r) = \int_{o}^{r}4\pi r^2\rho(r) \rm{d}r\hspace{0.5}' -f 0,0,0 -b 255,255,255 -e 1



Last updated: August 6, 2008