A0.5-m3 tank holds a two-phase liquid-vapor mixture of carbon dioxide at -17°C. The quality of the mixture is 20.0%.For saturated carbon dioxide at -17°C, V; = 0.9827 x 103m/kg and vg = 1.756 x 102 m³/kg.Determine the masses of saturated liquid and saturated vapor, each in kg.What is the percent of the total volume occupied by saturated liquid?Part ADetermine the masses of saturated liquid and saturated vapor, each in kg.kgmg=kgiAttempts: 0 of 3 used Submit AnswerSave for LaterUsing multiple attempts will impact your score.10% score reduction after attempt 1Part BThe parts of this question must be completed in order. This part will be available when you complete the part above.

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Answered: A0.5-m3 tank holds a two-phase…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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A 2-m3 tank holds a two-phase liquid–vapor mixture of carbon dioxide at -17°C. The quality of the mixture is 20.0%.For saturated carbon dioxide at -17°C, vf = 0.9827 x 10-3 m3/kg and vg = 1.756 x 10-2 m3/kg.Determine the masses of saturated liquid and saturated vapor, each in kg.What is the percent of the total volume occupied by saturated liquid?
A rigid tank contains saturated liquid - vapor water at 85oC. If the quality of the mixture is 50%, the enthalpy, in kJ/kg, is most likely: 1389 2295 1504 356
Calculate the specific volume of an air-vapor mixture in cubic meters per kilogram of dry air when the following conditions prevail: t= 20°C, W = 0.0015 kgv/kgda, and pt = 80 kaa.
Answer seems to be 0.728 Please show the values of steam tables (or mention Table number) 1) If you have a mixture of saturated water vapor and saturated liquid water at a pressure of 6000 kPa and 276°C, and you measure the specific volume to be 0.024 m^3/kg, what is the quality of the mixture?
Supposing two liquids of different densities ρ=1750 kg/m3 and ρ=500 kg/m3 were poured together inside a 100L tank, filling it. If the resulting density of the mixture is 750 kg/m3, find (a) the mass and volume of each liquids used, (b) the weight of the mixture if the local acceleration due to gravity is g=9.81 m/s2.
A mixture of gases is assembled by first filling an evacuated 0.39-m3 tank with neon until the pressure is 35 kPa. Oxygen is added next until the pressure increases to 105 kPa. Finally, nitrogen is added until the pressure increases to 140 kPa. During each step of the tank’s filling, the contents are maintained at 60°C. Determine the mass of each constituent in the resulting mixture. The mass of neon is kg. The mass of oxygen is kg. The mass of nitrogen is kg.
An insulated piston–cylinder device initially contains 0.02 m3 of saturated liquid–vapor mixture of water with a quality of 0.1 at 100°C. Now some ice at –18°C is dropped into the cylinder. If the cylinder contains saturated liquid at 100°C when thermal equilibrium is established, determine the amount of ice added.
A piston-cylinder system contains 0.3 m^3 of water at 2.4 MPa and 150°C. It is heated at constant pressure till the mixture became 25% liquid and 75% vapor by volume. The steam then expanded to 12.5 bar according to the law PV^0.4 = C. 1. Formulate the problem and identify the given and needed information for all variables. 2. Identify the condition of the fluid at the initial point (point1) and find the enthalpy. 3. Calculate the dryness fraction for the mixture (point2) and find the enthalpy.
At 800 kpa pressure, the specific gravity 0.07N / liter liquid-vapor mixture is in a balanced container. Determine the volume (liters) occupied by the vapor phase (liquid mass: 0.8 kg)
Calculate the partial vapor pressure in kPa of air-vapor mixture when the following conditions prevail: t = 20°C, W = 0.0015 kgv/kgda, and pt = 0.70 bar.
A cylinder with a piston contains 1 kg of saturated water vapor at the temperature T = 100◦C. The vapor is condensed at constant pressure until all of it changes into liquid. Using the property tables provided with the exam, evaluate the heat Qout released by the system. Evaluate the heat in three ways, using the following relations: (a) ∆U = Q − W, (2.3) (b) Q = ∆H at P = constant, (2.4) (c) Q = T ∆S at T = constant. (2.5) Discuss your results. If any of the above relations is not applicable, explain why.
Evaluate the specific volume, in m3 /kg, and the specific enthalpy, in kJ/kg, of Refrigerant 134a at 35°C and 10.3 bar

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