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d1i1m1o1n [39]
3 years ago
5

Penn State Civil and Environmental Engineering Department just built a super-duper coal-fired power plant in Altoona, PA. It is

1,100 MW (i.e., large) with 40% efficiency. We used local coal that is 14,000 Btu/ pound. The sulfur content is 2%. We added a scrubber that is 65% efficient. A) How much sulfur will we release per hour (pounds/hour)? B) If all of the sulfur is oxidized to SO2 and the EPA insists on a 80% efficiency scrubber how much SO2 would be released (report value in pounds SO2/ kWh generated)?
Chemistry
1 answer:
Travka [436]3 years ago
8 0

Answer:

<u>Part -A:</u>

Sulfur released is 1.338 \times 10^{4}pounds/hour.

<u>Part-B:</u>

SO_{2} released of per EPA norms is 4.865 /times 10^{-3}P/kw.

Explanation:

From the given,

The output = 1100 Mw

Efficiency = η = 0.4

Substitute the values in the following

Input = Output / η

= \frac{1100}{0.4}= 2750 Mw

Let's converts between joules to BTU.

1 BTU = 1056 J

<u>Part-A;</u>

Energy\,\, required = Power \times time

2750 \times 10^{6} \,\, J/s \times 3600s = 9.9 \times 10^{12}J

Energy \,\, required = \frac{9.9 \times 10^{22}}{1056}= 9.375 \times 10^{9} BTU

Mass\,of\, coal\,required = \frac{9.375 \times 10^{9}}{14,000}=6.69 \times 10^{5}pounds

But it has 2%  sulfur

The mass of sulfur released

6.69 \times 10^{5}pounds \,coal \times 0.02 = 1.338 \times 10^{4}pound

Therefore, released sulfur is 1.338 \times 10^{4}pounds/hour.

<u>Part -B;</u>

One pound of sulfur produce two pounds of sulfur dioxide

Initial amount of produced sulfur =

2 \times 1.338 \times 10^{4}pound = 2.676\times 10^{4}pound/hour

Assuming we added a 80% efficiency then,

Released sulfur dioxide = (1-0.8) \times SO_{2} \,produced =0.2 \times 2.676 \times 10^{4}Pounds/hr= 5.352 \times 10^{3}Pounds/hr

Energy produced in an hour = 400 mw \times 1 hr = 1.1 \times 10^{6}kwh

SO_{2}\,released \, as \, per EPA = \frac{5.352 \times 10^{3} \,pounds}{1.1 \times 10^{6}kwh}= 4.865 \times 10^{-3}p\kwh

Therefore, SO_{2} released of per EPA norms is 4.865 /times 10^{-3}P/kw.

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A dark-adapted human eye at the peak of its sensitivity (510 nm) can perceive a flash when 3.5 x 1015 J of energy enter the iris
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In 3.5 x 10^(15) J of energy there are 9*10^(33) photons.

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The equation of light velocity, wich is a relation between wavelenght and frecuency.

                                                      c=λν            (1)

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The Photoelectric Effect equation, that refers to the energy absorbed or emanate by ONE photon.

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where:

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To know the number of photons, we just have to divide the TOTAL amount of energy between the energy of ONE photon. So:

# photons = 3.5 x 10^(15) J / 3,9 * 10^(-19) J = 9*10^(33) photons.

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