A liquid flows through a pipe as shown above at a rate of $12263\mathrm{.}101604278lb\frac{m}{h}r.$ Assume the system is frictionless

Given:

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

The specific gravity of the fluid is $0\mathrm{.}7$

Pressure gauge readings are in psig and $P1=105$ psig

The inside diameters are as follows: at $P1=1\mathrm{.}25$ inches ; at $P2=4\mathrm{.}5$ in ; at $P3=2$ in

The piping system dimensions are as follows: $L1=16ft$;$L2=28ft$;$L3=65ft$;$L4=15ft$;$L5=12ft$;

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

What is the volumetric flow, gpm$,$ through the pipe?

What is the velocity, $\frac{ft}{s},$ at $P1?$

What is the velocity,$\frac{ft}{s},$ at $P2?$

What is the velocity,$\frac{ft}{s},$ at $P3?$

What is the pressure at $P2,$ psig?

What is the pressure at $P3,$ psig?A liquid flows through a pipe as shown above at a rate of $12263\mathrm{.}101604278lb\frac{m}{h}r.$ Assume the system is frictionless