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Case 14, afternoon 2013

2015-06-10View Original

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14. Wet air at normal pressure, with a temperature of 25°C, a humidity of 0.025 kg/(kg of dry air), and a flow rate of 6.5 kg/h, is heated to 95°C using a preheater; the preheater is supplied with heat by saturated steam at 120°C, and the condensate is discharged at the saturation temperature. When asking for the amount of steam required for heating (kg/h), which value should be used? (Hint: The latent heat of vaporization of water at 25°C is 2490 kJ/kg, and the heat of condensation of steam at 120°C is 2205 kJ/kg.) (A) 52.2 (B) 58.9 (C) 60.4 (D) 62.9 I calculated that I0 = 88.675 KJ/kg and I2 = 162.665 KJ/kg. The dry gas amount is L = 6.34 kg, and the amount of water vapor is 6.34 * (162.665 – 88.675) / 2205 = 0.2127 kg/h. There is no answer! No, the numbers in this question were copied wrong again!
Reply #22015-06-10
You’re right! The number was copied wrong! Believe in yourself!
Reply #32015-06-10
This post was last edited by zwp997 on 2015-6-10 18:03. Is it the question that’s wrong or the answer?
Reply #42015-06-24
Lift it up, let’s seek together. . . . . . . . .
Reply #52015-06-24
According to unofficial information, the flow rate should be 0.5 kg/s; let’s do the calculations together
Reply #62015-07-11
Water vapor = 6.34 * (162.665 – 88.675) / 2205 = 0.2127 kg/h; the unit here should be kg/s, and 3600 must also be multiplied by this value
Reply #72015-08-03
Water vapor = 6.34 * (162.665 – 88.675) / 2205 = 0.2127 kg/h. Here, 6.34 represents the amount of dry air; but shouldn’t the enthalpy calculated earlier refer to the enthalpy of wet air? Additionally, the wet air flow rate in this problem is actually 6.5 kg/s. I think the solution to this problem is as follows: I0 = (1.01 + 1.88H)t0 + 2490H —— (1) I1 = (1.01 + 1.88H)t1 + 2490H —— (2) (I1 – I0)*m = M*R; that is, (1.01 + 1.88H)*(t1 – t0) = M*R —— (3) By substituting the values, we get: M = (1.01 + 1.88*0.025)*(95 – 25)*6.5*3600/2205 = 785.2 kg/h. But there’s no answer given. . . It might be a mistake made while editing the title~~ Alternatively, the specific heat capacity of moist air can be calculated using the formula CH=1.01+1.88H, and then substituting this value into Q=CH*m*(t1-t0)=M*R will yield the same result
Reply #82017-07-30
The last edit to this post was made by 2005180005 on 2017-7-30 at 12:13. The enthalpy of moist air refers to the enthalpy value per kg of dry air along with the water vapor it contains; therefore, it is sufficient to multiply by the flow rate of dry air. Additionally, the value 2490 should not be used in the enthalpy calculation – it should be 2500 (the latent heat of vaporization of water at 0°C). At 0°C, water vaporizes, and as the temperature of the water vapor rises from 0°C to t…
Reply #92019-09-21
I have a question: why doesn’t the humidity change? The question doesn’t mention this condition

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