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antiseptic1488 [7]
3 years ago
11

A power plant burns natural gas to supply heat to a heat engine which rejects heat to the adjacent river. The power plant produc

es 800 MW of electrical power and has a thermal efficiency of 38%. Determine the heat transfer rates from the natural gas and to the river, in MW.
Engineering
1 answer:
Mandarinka [93]3 years ago
5 0

Answer:

heat transfer from natural gas is 2105.26 MW

heat transfer to river is 1305.26 MW

Explanation:

given data

power output Wn = 800 MW

efficiency = 38%

solution

we know that efficiency is express as

\eta = \frac{Wn}{Qin}    ......................1

put here value we get

38% = \frac{800}{Qin}  

Qin  = 2105.26 MW

so heat supply is 2105.26

so we can say

Wn = Qin - Qout

800 = 2105.26 - Qout

Qout = 2105.26 - 800

Qout = 1305.26 MW

so heat transfer from natural gas is 2105.26 MW

and heat transfer to river is 1305.26 MW

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A cantilever timber beam with a span of L = 4.25 m supports a linearly distributed load with maximum intensity of w0 = 5.5 kN/m.
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the minimum width is b= 0.1414m = 141mm

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given h/b = 0.67, i.e h=0.67b

allowable bending stress = \frac{6M}{bh²} = 7000kPa

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b³ = 38.21/3080 = 0.0124

b = 0.232m

h=0.67b = 0.67* 0.232 = 0.155m

for allowable  shear stress = (3V)/(2bh)

875 = (3V)/(2bh) = (3x 7.79)/(2xbx0.67b)

875 = 23.375/1.34b²

1172.5 b²= 23.375

b² =0.0199

b= 0.1414m

h=0.67b = 0.67* 0.1414 = 0.095m

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When the electrical connection to the alternator from the battery is not tight, it can cause?
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affects the flow of electricity

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2.9\times 10^{-6}

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The required ratio is 2.9\times 10^{-6}.

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