Q$1)$ Water is moved downhill through a pipe from a higher reservoir to a lower area, Fig$\mathrm{.}1.$

Given that:

$1-$ pipeline properties:

Material: Drawn tubing.

$Q=0\mathrm{.}01(f\frac{t^3}{s}).$

$p_1=$ exposed to atmosphere

$p_2=10l\frac{b}{\frac{?}{?}}i{n}^2$

$L=1000ft.$

$z=130ft$

Calculate:

i$.$ The pipe diameter, $D(ft).$

Show only one iterative solution with $D$ value given:

$\backslash$table$[[D($assumed$),U_m(($:$f\frac{t}{s}\},Re,\frac{}{D},D($calculated$)],[0\mathrm{.}61ft,,,,]]$