A long solid cylinder has a uniform volume charge density of $1\mathrm{.}6$ C$/$m$3$ across its volume. Find the magnitude of the electric field in the interior of the cylinder at a distance $5\mathrm{.}2$ m from its axis. $0=8\mathrm{.}85\backslash$times $1012$ F $$ m$1.(470056497175\mathrm{.}14$ V$/$m$)$P$40.$ A long solid cylinder has a uniform volume charge density of $1\mathrm{.}6\frac{C}{m^3}$ across its volume.

Find the magnitude of the electric field in the interior of the cylinder at a distance $5\mathrm{.}2m$ from its

axis. $lo{n}_0=8\mathrm{.}85{10}^{-12}F*m^{-1}.(470056497175\mathrm{.}14\frac{V}{m})$