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noname [10]
3 years ago
9

A Keystone Pipeline has a diameter of 36 inches and a design flow rate of 590,000 barrels per day of crude oil at 40ºC. Estimate

the pump horsepower required if the length of the pipe is 1.9 mile(s). The pipe material is new steel. For crude oil at 40ºC, take μ ≈ 0.0053 kg/m-s ÷ 47.88 = 0.0000111 slug/ft-s. The density, with SG = 0.86, is 0.86(1.94) = 1.67 slug/ft3. Round the answer to the nearest whole number. Take f ≈ 0.0155.
Physics
1 answer:
Sav [38]3 years ago
4 0

Answer:

Power = 606.83 hp/mile

Explanation:

Given data:

diameter of pipeline is 36 inches = 3ft

flow rate is 590,000 barrels per day = 28.755 ft^3/sec

temperature of pipe = 46 degree celcius

length of pipe is 1.9 mile = 10032 ft

velocity of flow= \frac{28.755}{\frac{\pi}{4} 3^2} = 4.068 ft/s

applying bernouli eq at two point in pipeline

P1 = P2

v1 = v2

z1 = z2 so we have

h_{in} = h_f

h_{in} = \frac{ flv^2}{2gD}

h_{in} =  \frac{0.0155 \times 10032 \times 4.068^2}{2\times 32.174 \times 3}

h_{in} = 13.32 ft

POwer P = \rho gQ h_{in}

   P = 53.71 \times 32.174 \times 27.755 \times 13.32 = 634141.29 ldf ft/sec

Power P = 1152.99 hp                   0

power needed for each mile = \frac{1152.99}{1.9} = 606.83 hp/mile

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For atomic hydrogen, the Paschen series of lines occurs when nf = 3, whereas the Brackett series occurs when nf = 4 in the equat
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(\lambda_{max} )_{brackett} < (\lambda_{min} )_{paschen}

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\frac{1}{\lambda} =R (\frac{1}{n^2_f}-\frac{1}{n^2_i}  )

where R is the  Rydberg constant = 1.097373 × 10⁷m⁻¹

For  Paschen series of H spectrum

n_f = 3

n_i = 5,6,7 ...

in Paschen series of H spectrum

The maximum wavelength occur for n_i = 4

\frac{1}{\lambda_m_a_x } =(1.097373 \times 10^7)(\frac{1}{9} - \frac{1}{16} )\\\\\lambda_m_a_x=1874.6nm

The minimum wavelength occur for n_i = ∞

\frac{1}{\lambda_m_i_n } =(1.097373 \times 10^7)(\frac{1}{9} - \frac{1}{_o_o} )\\\\\lambda_m_a_x=820.14nm

The brackett series of H spectrum

The maximum wavelength occur for n_i = 4

\frac{1}{\lambda_m_a_x } =(1.097373 \times 10^7)(\frac{1}{16} - \frac{1}{25} )\\\\\lambda_m_a_x=4050.05nm

The minimum wavelength occur for n_i = ∞

\frac{1}{\lambda_m_i_n } =(1.097373 \times 10^7)(\frac{1}{16} - \frac{1}{_o_o} )\\\\\lambda_m_a_x=1458.03nm

(\lambda_{max} )_{brackett} < (\lambda_{min} )_{paschen}

So the two wavelength range will over lap

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