same amounts of water.

$\backslash$table$[[$Distance $($feet$),$Water $($inches$)],[2,2\mathrm{.}1],[4,1\mathrm{.}8],[6,1\mathrm{.}9],[8,1\mathrm{.}6],[10,1\mathrm{.}2],[12,1\mathrm{.}4],[14,1\mathrm{.}6],[16,1\mathrm{.}0]]$

Table $1$: My Lawn endpoint Riemann sum to approximate this integral. Give your answer in decimal form rounded to the nearest cubic foot.

$$

$f{t}^3$ bit more complicated. The data are given in Table $2.$

$\backslash$table$[[$Distance $($feet$),$Water $($inches$)],[2,2\mathrm{.}2],[5,1\mathrm{.}8],[9,2\mathrm{.}1],[11,1\mathrm{.}4],[15,1\mathrm{.}2],[17,1\mathrm{.}0],[21,0\mathrm{.}5]]$

Table $2$: My Neighbor's Lawn Riemann sum with subintervals of different lengths to approximate this integral. Give your answer in decimal form rounded to the nearest cubic foot.

$f{t}^3$