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ratelena [41]
3 years ago
10

An insulated 8m* rigid tank contains air, modeled as an ideal gas, at 600kPa and 400K. A valve connected to the tank is opened a

nd air is allowed to escape until the pressure drops to 200kPa. The air temperature is held constant during the process by an electric heater placed in the tank. Determine the electrical energy supplied to the air during this procesS. Internal energy of the initial air is U = 286.1 6hĺ kg ; The enthalpy of the exiting air is Hvit400.98HJ/ kg
Chemistry
1 answer:
garik1379 [7]3 years ago
8 0

Explanation:

We assumes that all the electrical energy produced will be converted into the heat energy.

    Electrical energy input = Heat energy absorbed by object = Heat energy required = Q

As,        Q = U - W

                = U - RT ln \frac{P_{2}}{P_{1}}

Since, it is given that U = 286.1 kJ/kg, P_{1} is 600 kPa, P_{2} is 200 kPa, and T is 400 K.

Therefore, putting these given values into the above formula is as follows.

          Q = U - RT ln \frac{P_{2}}{P_{1}}

              = 286.1 kJ/kg - 8.314 kJ/kmol K \times 400 K \times ln \frac{200}{600}

              = 286.1 kJ/kg - \frac{8.314}{28.97} kJ/kg K \times 400 K \times ln \frac{200}{600}

              = 412.27 kJ/kg

Thus, we can conclude that the electrical energy supplied to air is 412.27 kJ/kg.

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How to find hydrogen ion concentration from molarity of solution
vekshin1

The concentration of the hydrogen ions from molarity can be given with the number of hydrogen atoms in the molecular formula.

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3 years ago
What is the oxidation number for iodine in Mg(IO3)2 ?
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The oxidation number of iodine is 5 in Mg(IO3)2 which can be calculated as 
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As we know that
Mg has +2
O has -2
So,
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"the charcoal from a tree killed in the volcanic eruption that formed cedar lake in oregon contained 44.5% of the carbon-14 foun
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The half life of carbon-14 is 5700 years. (Half life is the time taken by a radioactive isotope to decay by half of its original mass). 
Let A₀ be the initial amount of carbon-14 that is found in living matter (t=0 years), to determine when there was 44.5% of A₀ left.
44.5 = 100 × (1/2)^n, where n is the number of half lives
0.5^n = 0.445
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3 years ago
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