Answered step by step
Verified Expert Solution
Link Copied!

Question

1 Approved Answer

(25 pt) Fuel oil (gamma ) =48.0lb(f)/(f)t^(3),mu = ( 2.0times 10^(-5)lbf-(s)/(f)t^(2)) is pumped through the piping system shown below with a velocity of 4f(t)/(s) .

(25 pt) Fuel oil

(\\\\gamma

)

=48.0lb(f)/(f)t^(3),\\\\mu =

(

2.0\\\\times 10^(-5)lbf-(s)/(f)t^(2))

is pumped through the piping system shown below with a velocity of

4f(t)/(s)

. The pressure

200ft

upstream of the pump is

5\\\\psi g

. The pipe lengths are shown in the figure, and the minor loss coefficients are as shown. The pipe diameter is

2.0in

, and the relative roughness,

(\\\\epsi )/(D)=0.001

.\ (a) (5 pt) Compute the Reynolds number.\ (b)

(5pt)

Compute the total frictional head loss. Use Eqn 6.49 to calculate the friction factor.\ (c)

(10pt)

Determine the required head delivered by the pump.\ (d) (5 pt) If

\\\\eta =75%

compute-the bhp of the motor.

image text in transcribed
(25 pt) Fuel oil ( =48.0lbf/ft3,=2.0105lbfs/ft2) is pumped through the piping system shown below with a velocity of 4ft/s. The pressure 200ft upstream of the pump is 5psig. The pipe lengths are shown in the figure, and the minor loss coefficients are as shown. The pipe diameter is 2.0in, and the relative roughness, /D=0.001. (a) (5 pt) Compute the Reynolds number. (b) (5 pt) Compute the total frictional head loss. Use Eqn 6.49 to calculate the friction factor. (c) (10 pt) Determine the required head delivered by the pump. (d) (5 pt) If =75% compute-the bhp of the motor

Step by Step Solution

There are 3 Steps involved in it

Step: 1

blur-text-image

Get Instant Access to Expert-Tailored Solutions

See step-by-step solutions with expert insights and AI powered tools for academic success

Step: 2

blur-text-image

Step: 3

blur-text-image

Ace Your Homework with AI

Get the answers you need in no time with our AI-driven, step-by-step assistance

Get Started

Recommended Textbook for

Introduction To Chemical Engineering Thermodynamics

Authors: J.M. Smith, Mark Swihart Hendrick C. Van Ness, Michael Abbott

9th International Edition

1260597687, 978-1260597684

More Books

Students also viewed these Chemical Engineering questions