Solve the following please

A liquid flows through a piping system from $P1$ to the top of a structure at P$2$

The entire piping system is $1\mathrm{.}5$ sch $40$ pipe

The piping system is intended to provide liquid at a rate of $80gpm$ while maintaining a $P2$ pressure of $30$ psig.

The flowrate at P$1$ and P$2$ are the same. $($ie$..$ there is no splitting or branching of the flow$)$

The friction factor, $f($fanning$),$ can be assumed to be $0\mathrm{.}006$

Given:

The density of water is $62\mathrm{.}4lb\frac{m}{f}t3$

The specific gravity of the fluid is $0\mathrm{.}75$

The viscosity of the fluid is $20cP$ The piping system is shown above and contains the following fittings:

$1890$ degree bends; $K=12f$

$13$ gate valves; $K=8f$

$4$ check valves; $k=22f$

$8$ tee runs; $K=15f$

$2$ tee branches; $K=54f$

The piping system dimensions are as follows: $A=21ft$;$B=180ft$;$C=80ft$

What is the volumetric flow, $ft\frac{3}{s},$ through the pipe?

What is the velocity, $f\frac{t}{s}?$

What is the pressure drop, psi, due to the pipe?

What is the pressure drop, psi, due to the pipe and fittings?

What is the pressure at P$1,$ psig?

If the piping system was full of liquid but the flowrate was $0gpm.$

What would P$1-$ P$2$ be$,$ psig?