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Eduardwww [97]
3 years ago
10

Methane gas at 25°C, 1 atm enters a reactor operating at steady-state and burns with 80% theoretical air entering at 227°C, 1 at

m. An equilibrium mixture of CO2, CO, H2O(g), H2, and N2 exits at 1427°C, 1 atm. Assume N2 is inert.
Determine, per kmol of methane entering;
(a) the composition of the exiting mixture.
(b) the heat transfer between the reactor and its surroundings, in kJ.
Neglect kinetic and potential energy effects.

Engineering
1 answer:
Damm [24]3 years ago
5 0

Answer:

The composition of existing misture are,

a.

Co2 =0.5679

Co= 0.9326

H2O=1.6326

H2 = 0.3679

N2 = 0.6016

b.

K= 3.3878

Explanation:

Please see attachment for the solving.

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A wall in a house contains a single window. The window consists of a single pane of glass whose area is 0.15 m2 and whose thickn
Oxana [17]

Answer:

The percentage loss of the window is  E  = 97.3%

Explanation:

From the question we are told that

      The area of pane of glass is  A = 0.15 m^2

      The thickness is d = 5mm = \frac{5}{1000} = 0.005m

       The thickness of the wall is  D = 0.15m

       The area of the wall is  a = 10m^2

Generally the heat lost as a result of conduction of the window is  

              Q_{window} = \frac{j_{glass} * A * (\Delta T) }{d}

Where j_{glass} is the thermal conductivity of glass which has a constant value of

          j_{glass} = 0.80 J/(s \cdot m \cdot  C^o)

 Substituting values

                 Q_{window} = \frac{ 0.80  * 0.15  * (\Delta T) }{0.005}

                 Q_{window} = 24 \Delta T

Generally the heat lost as a result of conduction of the wall is  

              Q_{wall} = \frac{j_{styrofoam} * A * (\Delta T) }{d}

j_{styrofoam} s the thermal conductivity of Styrofoam which has a constant value of  j_{styrofoam} = 0.010J / (s \cdot m \cdot C^o)

       Substituting values

                 Q_{wall} = \frac{ 0.010  * 10  * (\Delta T) }{0.15}

                 Q_{wall} = 0.667 \  \Delta T

Now the net loss of heat is

         Q_{net} = Q_{window} +  Q_{wall}

  Substituting values

         Q_{net} = 24 + 0.667

         Q_{net} =  24.667

Now the percentage loss by the window is  

            E  = \frac{Q_{window} }{Q_{net}}  * 100

  Substituting value  

           E  = \frac{24}{24 .667}  * 100

           E  = 97.3%

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In the figure show, what's the distance from point H to point C?
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Answer:

B.

Explanation:

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Lets Try This: study the pictures. Describe what you see and think about it. write your answer on a sheet of paper. home room
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