Flow over a rectangular sharp$-$edged weir is given by rhe following equation. $Q=K\sqrt[\phantom{2}]{2g}**L{H}^{1\mathrm{.}5}$

Determine the flow over the weir with a corresponding $95\%$ confidence interval $($CI$)$ if:

$K=0\mathrm{.}41(no$ uncertainty$)$

$g=32\mathrm{.}2f\frac{t}{s^2}(no$ uncertainty$)$

$L=10\mathrm{.}0ft(\frac{+}{-}0\mathrm{.}10ft,95\%CI)$

$H=2\mathrm{.}5ft(\frac{+}{-}0\mathrm{.}05ft,95\%CI)$