function $[$x$,$ y$]=$ projectilePosition$($v$\_$o$,$ theta$\_0,$ t$)\%$ Constants g $=9\mathrm{.}81$; $\%$ gravity constant $($m$/$s$^2)\%$ Calculate x and y coordinates x $=$ v$\_$o $*$ cosd$($theta$\_0)*$ t; y $=$ v$\_$o $*$ sind$($theta$\_0)*$ t $-(1/2)*$ g $*$ t$^2$; end $\%$ Define function to print results function printResults$($x$,$ y$)$ fprintf$(\text{'}$Projectile Position:

$\text{'})$; fprintf$(\text{'}$x $=\%\mathrm{.}2$f meters

$\text{'},$ x$)$; fprintf$(\text{'}$y $=\%\mathrm{.}2$f meters

$\text{'},$ y$)$; end $\%$ Initialize variables v$\_$o $=20$; $\%$ initial velocity $($m$/$s$)$ theta$\_0=45$; $\%$ angle of departure $($degrees$)$ t $=2$; $\%$ time $($s$)\%$ Calculate projectile position $[$x$,$ y$]=$ projectilePosition$($v$\_$o$,$ theta$\_0,$ t$)$; $\%$ Print results printResults$($x$,$ y$)$;