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Naddika [18.5K]
2 years ago
4

Consider this molecular‑level representation of a mixture of gases. There are three gas particles containing two spheres. There

are six gas particles containing a single sphere of a different color. There are five gas particles containing a single sphere of a third color. If the partial pressure of the diatomic gas is 0.330 atm, what is the total pressure?
Chemistry
1 answer:
Volgvan2 years ago
5 0

Explanation:

The given data is as follows.

        Number of particles of diatomic gas = 3

        Number of particles of monoatomic gas  = 6

       Number of particles of another monoatomic gas  = 5

Therefore, total number of particles or moles present will be as follows.

                      3 + 6 + 5 = 14

As we know that, mole fraction = \frac{\text{moles of given substance}}{\text{total no. of moles}}

Hence, more fraction of the diatomic gas will be as follows.

                 mole fraction = \frac{\text{moles of given substance}}{\text{total no. of moles}}

                                     = \frac{3}{14}

                                     = 0.21

Now, formula to calculate partial pressure will be as follows.

  Partial pressure of one species = molar fraction of that species x total pressure

Therefore,   P_{diatomic} = \text{mole fraction diatomic} \times P_{total}

               P_{total} = \frac{0.330 atm}{0.21}

                            = 1.57 atm

Thus, we can conclude that total pressure is 1.57 atm.

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Answer:

\Delta S_{source}>-1.204\frac{kJ}{K}

Explanation:

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In this case, given the initial conditions, we first use the 10-% quality to compute the initial entropy:

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Next step is to compute the mass of steam given the specific volume of steam at 175 kPa and the 10% quality:

m_1=\frac{0.028m^3}{(0.001057+0.1*1.002643)\frac{m^3}{kg} } =0.274kg\\\\m_2=\frac{0.028m^3}{(0.001053+0.4*1.158347)\frac{m^3}{kg} } =0.0603kg

Then, we can write the entropy balance:

\Delta S_{source}+\frac{Q}{T_1} -\frac{Q}{T_2} +s_2m_2-s_1m_1-s_{fg}(m_2-m_1)>0

Whereas sfg stands for the entropy of the leaving steam to hold the pressure at 150 kPa and must be greater than 0; thus we plug in:

Which is such minimum entropy change of the heat-supplying source.

Best regards!

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