LP$5)$ Point $C$ appears on a tilted photograph with a tilt of $3\mathrm{.}25$ and a swing of $260.$ The photograph was taken from a flying height of $16,000ft$ above sea level with a lens having a $6\mathrm{.}000$ in$.$ focal length. The photographic coordinates for point ${)}_c=-2\mathrm{.}250in.$ and $y_c=-3\mathrm{.}124$ in$,$ and its ground elevation is $h_c=970ft.$ Compute the object space coordinates for point $C$ to $1$ placeholder to the right of the decimal point $(0\mathrm{.}0).$